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chemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe 2 ) 2 AsF 6 cristaux et photo Cécile Mézière Patrick Batail UMR CNRS 6200 MOLTECH Angers [email protected] Ecole du GDR MICO 5-11 juin 2010 AUSSOIS

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Page 1: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

chemistry and physics of

low dimensional molecular conductors

d–(EDT-TTF-CONMe2)2AsF6 cristaux et photo Cécile Mézière

Patrick Batail

UMR CNRS 6200 MOLTECH

Angers

[email protected]

Ecole du GDR MICO

5-11 juin 2010

AUSSOIS

Page 2: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

TMTTF TMTSF

TTF HO

S

S

S

S

Page 3: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

a typical molecular metal: (TMTSF)2+PF6

Page 4: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

achieves:

carriers generation

an invaluable tool for the construction of electroactive molecular solids

electrocrystallization

one single, day-to-weeks experiment

carriers stabilization by delocalization/localization within stacks / slabs (intermolecular conjugation)

electrostatic self-assembly / auto-templating into bi-continuous O-I hybrid frameworks

halogen-bonded co-assembly into ternary systems upon engaging neutral functional p-conjugated spacers

allows:

Page 5: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

Best crystals typically under controlled rhythmic reversal of the current flow in the e-cell (0.7 s in oxidation coupled to 0.3 s in reduction), see Hünig et al. Eur. J. Inorg. Chem 1999, 899.

EDT-TTF- I2

with either : • the corner-sharing, perovskite-layer-like 2D polymer (BuNH3

+)2(PbI42–)

or

• the edge-sharing 2D polymer PbI2

in the presence of NaI

associate in CH3CN :

Thomas Devic

Iorg•••Iinorg halogen bonding interactions

Page 6: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

e-crystallization upon controlled rythmic reversal of dc current flow

• poor crystal quality at constant current

1 mm

early example, see Hünig et al., Eur. J. Inorg. Chem. 1999, 899

1 mm

• rythmic reversal

T. DEVIC, M. ÉVAIN, Y. MOËLO, E. CANADELL, P. AUBAN-SENZIER, M. FOURMIGUÉ, P. BATAIL

J. Am. Chem. Soc. 125, 3295 (2003)

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b-(I2-EDT-TTF)•+2[(Pb5/6□1/6I2)

1/3–]3

• pseudo-intercalation of b-slab into lacunar,

edge-sharing (CdI2-type), [Pb(1-x)I2](–2x) hexagonal single layers

•interfacial Halogen-bonding : C–I•••I = 3.81 and 4.09 Å

• charge balance from lead site occupancy

• a bi-continuous

hybrid composite

Single crystals!!

T. Devic

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d-(EDT-TTF-CONMe2)2AsF6 et d-(EDT-TTF-CONMe2)2Br

b-(EDT-TTF-I2)2•+[(Pb5/6□1/6I2)1/3]3

b-(EDT-TTF-I2)2•+[(Pb2/3+xAg1/3–2xx I2)1/3]3 x 0.05

b’-(EDT-TTF-I2)2PbI3∙H2O

Kagome–(EDT-TTF-CONH2)6[Re6Se8(CN)6]

b-(EDT-TTF-I2)2[HO2C–CH=CH–CO2–]1-x[–O2C–CH=CH–CO2

–]x

[(rac), (R) et (S)-(EDT-TTF-Me-Oxazoline)]2X (X = AsF6, PF6, Au(CN)2)

electrocrystallization laboratory

chemistry and physics of intermolecular interactions act in unisson

single crystals by Cécile Mézière – June 2006

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objectif cet après-midi :

• crystal engineering of p-conjugated systems:

getting familiar with redox chemistry and intermolecular interactions

• how to reveal a hidden structural detail relevant to pertinent features of

a complex electronic structure and lying behind a beautiful low dim physics

Page 10: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

OUTLINE

1. electrocrystallization

2. redox chemistry

3. intermolecular interactions, and their redox activation, direct the structure

4. orbitals and bands (in one dimension)

5. decipher BS of TTF-TCNQ, Bechgaard salts

6. modify / control electronic structure

6.1 tune stoichiometry

6.2 tune anion charge

6.3 ternary phases by halogen bonding

6.5 chemical pressure

6.4 [H+]/[hole] mixed valence

Page 11: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

November 2004 Volume 104 Number 11

Page 12: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

OUTLINE

1. electrocrystallization

2. redox chemistry

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Reversible 2-Steps Redox Systems of the Violene Type

Siegfried Hünig’s

XX

n XX

n XX

n

-e

+e

-e

+e

YY

n YY

n YY

n

-e

+e

-e

+e

Chem. Rev. 104, 5535 (2004)

resonance / conjugation

heteroatom/group Hückel formalism: treat as a perturbation

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S

S

S

S

S

S

S

S

S

S

S

S

-e -e

TTF TTF+ TTF2+

XX

n XX

n XX

n

-e

+e

-e

+e

tetrathiafulvalene

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Reversible Two-Steps Redox Systems of the Violene Type

Siegfried Hünig’s

XX

n XX

n XX

n

-e

+e

-e

+e

YY

n YY

n YY

n

-e

+e

-e

+e

Chem. Rev. 104, 5535 (2004)

CNNC

NC CN

TCNQ TCNQ•–

CN

CN

NC

NC

TCNQ2–

CN

CN

NC

NC

resonance / conjugation

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Hückel formalism: treat as a perturbation heteroatom/group

i j

k

pi

j

pk

j

propene

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propene

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TMTTF TMTSF

TTF HO

S

S

S

S

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characterization of redox properties: cyclic voltammetry experiments

I

V

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Page 21: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

Torrance Mol. Cryst. Liq. Cryst. 1985, 126, 5567

p-donor

vs

p-acceptors

Page 22: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

OUTLINE

1. electrocrystallization

2. redox chemistry

3. intermolecular interactions, and their redox activation, direct the structure

Page 23: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

intermolecular interactions

• weak

• direct the structure

• pp-pp overlap, p-p, vdW, H- and Hal-bonding

―Directing the Structures and Collective Electronic Properties of Organic Metals:

the Interplay of Overlap Interactions and Hydrogen Bonds‖

K. HEUZÉ, M. FOURMIGUÉ, P. BATAIL, E. CANADELL, P. AUBAN-SENZIER

Chem. Eur. J. 5(9), 2971-2976 (1999)

―Activation of Hydrogen and Halogen Bonding Interactions in Crystalline Molecular

Conductors‖

M. FOURMIGUE, P. BATAIL

Chem. Rev. 104, 5379-5418 (2004)

Page 24: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

C. A. Hunter and J. K. M. Sanders, J. Am. Chem. Soc. 1990, 112, 5525

p-p interactions

interactions between p-conjugated closed shell molecules

+ +

quadrupoles – quadrupoles interactions

+ + –

repulsion

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C. A. Hunter and J. K. M. Sanders, J. Am. Chem. Soc. 1990, 112, 5525

Page 26: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

C. A. Hunter and J. K. M. Sanders, J. Am. Chem. Soc. 1990, 112, 5525

pentacene, a paradigm for p-p interactions / stacking

herring-bone pattern of intermolecular interactions

Page 27: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

hydrogen bonds

1) normal hydrogen bonds

2) weak hydrogen bonds: Csp3–H•••X and Csp

2–H•••X

Fourmigué, Batail Chem. Rev. 2004, 104, 5379

D–Hd+ Ad–

electrostatic, between an H-bond donor and an H-bond acceptor

directional

vanishes very slowly with distance

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O–H•••O et N–H•••O: normal hydrogen bonds

CH•••X: weaker hydrogen bonds

Chem. Rev. 2004, 104, 5382

NH4+•••OH2 19 kcal mole–1 0.8 eV

HO–H•••Cl– 13.5 kcal mole–1 0.6 eV

HO–H••OH2 5 kcal mole–1 0.2 eV

HC≡C–H•••OH2 2.2 kcal mole–1 0.1 eV

H2C=C–H•••OH2 1 kcal mole–1 0.04 eV

1 kcal mole–1 = 4.33641146 10-2 eV

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[Me3–TTF•+–PO3H–]

A. Dolbecq et al. Chem. Eur. J., 2(10), 1275-1282 (1996)

a neutral, zwitterionic radical

[C6H5–NH3+][Me3TTF–PO3H–] –e–

Page 30: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

S

S

S

S

H

S

S

O

N

H

Me

STRONGH-bond acceptor character

SizeableH-bond donor character

• Redox state (off/on)

• Intermolecular interactions

• Molecular recognition (binding strenght)

• Competition : charges and spins localization (magnetism)

vs delocalization (transport)

S

S

S

S

H

S

S

O

N

H

Me- e

+ e

DENIED !

. +ENHANCED !

REDOX ACTIVATION

Chem. Commun. 1820 (2003)

Page 31: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

b’’-(EDT-TTF-CONHMe)2[Cl–•H2O]

S

S

S

S

S

S

N

O

HH

Cl-

.+

d+

d+

Chem. Mater. 2000, 12, 1898-1904

I 0.3974 eV II 0.1171 III 0.2259 IV 0.2550 V 0.2216 bHOMO-HOMO

interaction energies

not involved

Page 32: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

b’’-(EDT-TTF-CONHMe)2[Cl– •H2O]

Chem. Mater. 2000, 12, 1898-1904

Page 33: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

OUTLINE

1. electrocrystallization

2. redox chemistry

3. intermolecular interactions, and their redox activation, direct the structure

4. orbitals and band (in one dimension)

Page 34: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

low dimensional molecular solids

intermolecular interactions (those which direct the structure: pp-pp overlap, vdW, H- and Hal-bonding) are weak

understanding crystal and electronic structure correlation: easier (back of the envelop arguments) in materials with stronger, covalent and/or ionic interactions

it is a much more delicate task to look for such correlations for systems with weak interactions because we lack the kind of feeling and control of the relative weight of the different interactions, all of which are weak

Page 35: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

anisotropy of the system in the momentum space

exte

nded-H

ücke

l ti

ght-

bin

din

g ban

d s

truc

ture

ca

lcul

atio

ns

Grant Whangbo Hoffmann Burdett Mori Canadell

Purpose: how to reveal a hidden, apparently innocuous structural detail relevant to pertinent features of their electronic structures and lying behind a beautifull physics ?

Page 36: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

basic concepts: orbitals and bands in one-dimension

working with small, simple things:

Page 37: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe
Page 38: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe
Page 39: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

c0 c1 c2 c3 c4

n 0 1 2 3 4

a

Roald Hoffmann Angew. Chem. Int. Ed. 1987, 26, 846-878

k = eikna cn n

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Page 41: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

Band Width

that the bands extend unsymmetrically around their

―origin‖ (energy of a free H atom at -13.6 eV) is a consequence of

the inclusion of overlap:

for two levels, a dimer:

the bonding E+ combination is les stabilized than the

antibonding one E–

is destabilized

E± = HAA ± HAB

1 ± SAB

Page 42: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

orbitals and bands in one dimension

Page 43: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe
Page 44: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

see how they run:

the band of p orbitals runs down from zone center to zone edge

k = eikna cn

px along x : x ?

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the Pt–Pt distance has been shown to be inversely related to the degree of oxidation of the materials

try predict the approximate band structure of

K2Pt(CN)4 and K2Pt(CN)4Br0.3

without calculation st

ack

of s

quar

e p

lana

r d

8 P

tL4 c

ompl

exes

eclipsed

staggered

Page 46: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

topology of d block orbitals

Page 47: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

types of overlap

type : strong, axis of rotation

p

type p: medium, lateral, co-planar

d

type d: weak, face-to-face

Page 48: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

inventory of all possible modes of overlap within pairs of orbitals s, p or d along z

z

overlap type only between orbitals

s, p or dz2

p px, py, dxz or dyz

d dx2

–y2 or dxy

Page 49: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

try and see how they run (along z)?

a p band out of N p orbitals:

a p band out of dxz’s:

a band out of dz2’s:

a d band out of dxy’s:

runs up, moderate yet sizeable dispersion

runs down, moderate yet sizeable dispersion

runs up, dispersion is large

runs up, barely (not quite flat though)

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Bloch functions at the zone center (k = 0) and the zone edge (k = p/a)

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(2pz)i orbitals of the 4 carbon atoms (i = 1, 2, 3, 4) of cyclobutadiene

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z

x

y

Page 53: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

dz2

1

2 3

4

x

y

dx2

–y2

dx2

–y2 interacts strongly with 4 (–type)

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the ―d ‖ orbitals of square-planar ML4 unit

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p

d

d

Page 56: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

predicted considerations of band width

and orbital topology

extended Huckel calculation at Pt–Pt = 3.0 Å

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where are the electrons?

K2[PtII(CN)4]3H2O K2[PtII(CN)4]Br0.33H2O

Pt(II) d8

eF

││ ││

││

││

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Page 59: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

chemists fold bands too !

more than one unit per unit cell :

Page 60: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

More than one electronic unit in the unit cell. Folding bands.

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butadiene

A

S

A

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butadiene

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butadiene

S

A

S

A

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a

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V that goes in = V that goes out

stays still there before going back down (equilibrium)

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goes through a mid-point in energy where the net number of bonding states equals that of antibonding states

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folding bands

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a’ = 3a a’ = 4a

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the chemist’s intuitive feeling for what a model chain of hydrogen atoms would do:

band diagram of a dimerized system. Peierls. electron count. 2kF

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Hn, uniform chain Hn, dimerized chain

orbitals at the Fermi level for the chain (H2)n’

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band diagram of the dimerized system (H2)n’

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a

2 molecules Pt(CN)4 per unit cell

eF

electron count

K2[PtII(CN)4]Br0.33H2O

4 – 2 3

= 10 3

2p a

x 3 10

4 =

6a

5p 2 x

3p/6a

4p/6a

5p/6a

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eF

electron # is:

6a

5p 2 x

2 kF = 3a p

= 3 a*

3p/6a

4p/6a

…in the momentum space

K2[PtII(CN)4]Br0.33H2O

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2.4 polyacetylene

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N

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HOMO

LUMO

low lying states

frontier p orbitals

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N

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N N

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discrete, fully ionic dimers in [(TTF•+)2][(I3

–)2]

HOTTF ·+ HOTTF ·+

HOTTF ·+ + HOTTF ·+

HOTTF ·+ – HOTTF ·+

strong bonding: type pp – pp overlap

eclipsed and diamagnetic

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discrete, mixed valence dimer in

(TTF)2•+[Re6S5Cl9

–]

HOTTF HOTTF ·+

HOTTF ·+ + HOTTF ·+

HOTTF ·+ – HOTTF ·+

milder bonding: p type pp – pp overlap slipped and paramagnetic

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vdW p–p recouvrements pp – pp ()

(TTF)22+ (TTF)2

•+

3.4

26 Å

+ p

3.3

60 Å

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OUTLINE

1. electrocrystallization

2. redox chemistry

3. intermolecular interactions, and their redox activation, direct the structure

4. orbitals and band (in one dimension)

5. decipher BS of TTF-TCNQ, Bechgaard salts

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C

N

C

N

C

N

C

N

TCNQ

LUMO

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TTF–TCNQ

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between C2pz’s

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(k = 0)

antibonding

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Y (k = p/b)

bonding

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TTF–TCNQ

k

E(k

)

0 p/b kF

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at = 0, the in-phase combination

is bonding

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TTF–TCNQ

k

E(k

)

0 p/b kF

= 0.59

uncommensurate band filling

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TTF–TCNQ

recent first principles BS calculation by

Pablo Ordejón and Enric Canadell Barcelona

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TTF-TCNQ

Jérome Chem. Rev. 2004, 104, 5565

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TMTSF-DMTCNQ

= 0.5

instead of 0.59 in TTF-TCNQ

‼ Metallic down to liquid helium temperatures under 10 kbars

‼ Peierls transition suppressed at 9 kbars

Jérome Chem. Rev. 104, 5575 (2004)

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Jérome

Chem. Rev. 2004, 104

p. 5575

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TMTSF-DMTCNQ

= 0.5

instead of 0.59 in TTF-TCNQ

‼ Metallic down to liquid helium temperatures under 10 kbars

‼ Peierls transition suppressed at 9 kbars

Jérome Chem. Rev. 104, 5575 (2004)

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a typical molecular metal: (TMTSF)2+PF6

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TMTTF

TMTSF TTF

HO

S

S

S

S

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3.6

6 Å

3.6

3 Å

2 to 1

2 molecules per unit in chain along a

the m

olecu

le is

sym

met

ric

centers of symmetry allow for any amount of dimerization

Se

Se Se

Se Bechgaard and Fabre salts

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a typical molecular metal: (TMTSF)2PF6

4 – 1 = 3

eF

p/4a

0 p/a’

a’ = 2a p/a 0 p/2a

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(0,0) (a*/2, 0) (0, b*/2) (a*/2, b*/2) (– a*/2, b*/2)

(TMTSF)2PF6 dim

eri

zati

on

EF

slightly dispersed in transverse direction also

2 bands 3 electrons

half-filled band

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nesting vector

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Jérome Chem. Rev. 2004, 104, p. 5576 and p. 5577

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Jérome Chem. Rev. 2004, 104

p. 5578

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Page 110: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

OUTLINE

1. electrocrystallization

2. redox chemistry

3. intermolecular interactions, and their redox activation, direct the structure

4. orbitals and band (in one dimension)

5. decipher BS of TTF-TCNQ, Bechgaard salts

6. modify / control electronic structure

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Roald Hoffmann How Chemistry and Physics Meet in the Solid State Angew. Chem. Int. Ed. Engl. 1987, 26, 846-878

Roger Rousseau, Marc Gener, Enric Canadell Step-by-step construction of the electronic structure of molecular conductors: Conceptuals aspects and applications Adv. Funct. Mater. 2004, 14, 201

Christophe Iung, Enric Canadell Description orbitalaire de la structure électronique des solides 1. De la molécule aux composés 1D Ediscience international, Paris, 1997

Jeremy K. Burdett Chemical Bonding in Solids Oxford University Press, 1995

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Chem. Rev. 1991, 91, 965-1034

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1D / 2D Band Structures and Fermi Surfaces

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very pure samples

the combination of very pure samples and admixtures of 1D/2D FS makes for a rich low dimensional physics, especially under high B’s

see, Mark V. Kartsovnik Chem. Rev. 2004, 104, 5737

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some exhibit a density wave instability:

a-(BEDT-TTF)2[M+Hg2+(QCN–)4]

M = Tl, K, NH4; Q = S, Se

see also Organic Superconductors by Ishiguro, Yamaji, Saito Springer-Verlag 1998

all exhibit giant SdH oscillations:

a series of 2D metals

yet with two different types of

charge carriers

with different dimensionality

Rousseau, Figueras, Canadell J. Mol. Struct. (Theochem) 1998, 424, 135

rooom temperature

crystal structures,

BS and FS very similar

Mark V. Kartsovnik Chem. Rev. 2004, 104, 5737

2D closed sections of FS

(16% of first Brillouin zone)

nested 1D parts of FS

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modifying the electronic structure

0 p/a

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OUTLINE

1. electrocrystallization

2. redox chemistry

3. intermolecular interactions, and their redox activation, direct the structure

4. orbitals and band (in one dimension)

5. decipher BS of TTF-TCNQ, Bechgaard salts

6. modify / control electronic structure

6.1 tune anion charge

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[Ta2F11]– [Ti2F8(C2O4)]

2–

(TMTSF)3 [Ti2F8(C2O4)]

Synth. Met. 1988, 22, 201

(TMTSF)3 [Ta2F11]

Synth. Met. 1991, 41-43, 1939

[ ]2(+) [ ]+

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0 p/b’ k 0 p/b’ k

predict band diagram and conductivity

3:12– 3:1– b’ = 3b

uniform chains

insulating

metallic

6 – 2 i.e.

4 electrons in

three bands: highest one

is empty

6 – 1 i.e.

5 electrons in

three bands:

highest one is

half-filled

p/6a

eF

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3:12– 3:1– b’ = 3b

insulating

metallic

p/6a

eF

trimerized chains

predict band diagram and conductivity

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[Ta2F11]– [Ti2F8(C2O4)]

2–

(TMTSF)3 [Ti2F8(C2O4)] (TMTSF)3 [Ta2F11] [ ]2(+) [ ]+

Y

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molecular engineering and band filling

• change the anion charge

• change electron count by tuning the stoichiometry

―Modulating the Framework Negative Charge Density in the System

BDT-TTP•+/[Re6S5Cl91–]/[Re6(S/Se)6Cl8

2–]/[Re6S7Cl73–]: Templating by Isosteric

Cluster Anions of Identical Symmetry and Shape, Variations of Incommensurate

Band Filling, and Electronic Structure in 2D Metals‖

S. PERRUCHAS, K. BOUBEKEUR, E. CANADELL, Y. MISAKI, P. AUBAN-SENZIER,

C. PASQUIER, P. BATAIL

J. Am. Chem. Soc. 130(11), 3335-3348 (2008)

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OUTLINE

1. electrocrystallization

2. redox chemistry

3. intermolecular interactions, and their redox activation, direct the structure

4. orbitals and band (in one dimension)

5. decipher BS of TTF-TCNQ, Bechgaard salts

6. modify / control electronic structure

6.2 tune stoichiometry

6.1 tune anion charge

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Morita-Nakasuji’s TTF-imidazole

Angew. Chem. Int. Ed. 43, 6343 (2004)

NN

S

S

S

S

HNN

S

S

S

S

H

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Morita-Nakasuji’s TTF-imidazole

Angew. Chem. Int. Ed. 43, 6343 (2004)

NN

S

S

S

S

HNN

S

S

S

S

HNN

S

S

S

S

HO

Cl

Cl

O

Cl

Cl

redox activated hydrogen bonding allows to control stoichiometry

e–

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NN

S

S

S

S

HS

S

S

S

O

O

O

O

NN

S

S

S

S

HNN

S

S

S

S

H

redox activated hydrogen bonding allows control of stoichiometry

e–

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(TTF-Im)2(CHL)

redox activated hydrogen bonding allows control of stoichiometry

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(TTF-Im)2(CHL)

P–1

uniform stacks

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(TTF-Im)2(CHL)

TTF–Im+ spin only

Heisenberg chain of spins on uniform chloranil stacks

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(TTF-Im)2(CHL)

Page 132: chemistry and physics of low dimensional molecular …gdr-mico.cnrs.fr/UserFiles/file/Ecole/batail_mico_2.pdfchemistry and physics of low dimensional molecular conductors d–(EDT-TTF-CONMe

OUTLINE

1. electrocrystallization

2. redox chemistry

3. intermolecular interactions, and their redox activation, direct the structure

4. orbitals and band (in one dimension)

5. decipher BS of TTF-TCNQ, Bechgaard salts

6. modify / control electronic structure

6.2 tune stoichiometry

6.1 tune anion charge

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redox active, luminescent, hexanuclear, molecular chalcogenide cluster

vs Re6Se8(CN)6]4—/3—• EDT-TTF-CONH2

Batail et al.

Chem. Rev. 2001, 101, 2037

0.3 V/SCE

Sasaki, Fedorov et al. Chem. Lett. 1999, 1121

how H-bonding express octahedral symmetry

of inorganic cluster anion

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6 EDT-TTF-CONH2 + Re6Se8(CN)6]4–/3–•

3 –

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R3

a = 15.019(2) Å

a =

61.465(2)°

V = 2474.5 Å3 Kagome net

S = 1/2

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b HOMO-HOMO

intradimer

0.7062 eV

interdimer

0.1375 eV

(EDT-TTF-CONH2)6(4-)+ [Re6Se8(CN)6]

(4-)–

Canadell

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(EDT-TTF-CONH2)6(4-)+ [Re6Se8(CN)6]

(4-)–

Canadell

NO OVERLAP

2D

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(EDT-TTF-CONH2)6(4-)+ [Re6Se8(CN)6]

(4-)–

eF ( = 0)

Canadell

eF ( = 1)

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H

H

single crystal esr

Coulon, Clérac

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d 0 / 2 1/ 2

= 8 S cm-1

ESR conductivity

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carriers

(EDT-TTF-CONH2)6(3.92)+

[Re6Se8(CN)6(4)–]0.98

24 e– cluster, diamagnetic

[Re6Se8CN)63(•)–]0.02

23 e–, Jahn-Teller active, paramagnetic S = ½ cluster

at room temperature:

(EDT-TTF-CONH2)6(4)+ [Re6Se8(CN)6]

(4)–

(EDT-TTF-CONH2)2(1)+

(EDT-TTF-CONH2)2(1)+

(EDT-TTF-CONH2)2(2)+

below transition

charge disproportionation charge ordering

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(TTF)22+

(TTF)2+

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[EDT-TTF-CONH2+•]2

charge localization

coupled to

molecular motion

triclinic structure @ 100 K

[EDT-TTF-CONH2]2+•

Stéphane Baudron Lika Zorina

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Mott localization below 200 K T(K) 300 100

mixed valence, slipped

fully oxidized, more ecliped

2+

2+

2+

2+

XRD vs P: Sandra Carlsson, Dave Allan, Paul Attfield - U of Edimburg

charges are ordered

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Conclusion: Mott localization

M-I transition coupled to phase transition

molecular motion (softness of interfacial H-bond interactions) S. A. BAUDRON, P. BATAIL, C. COULON, R. CLERAC, E. CANADELL, V. LAUKHIN, R. MELZI, P. WZIETEK, D. JEROME,

P. AUBAN-SENZIER, S. RAVY, J. Am. Chem. Soc. 127(33), 11785-11797 (2005)

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try and control the property

• keeping with Kagome lattice

• change anion charge !

HOW ?

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substitute one Re(III) for one Os(IV)

Baudron, Batail + Tulski, Long

France-Berkeley Program 2001-02

[ReIII5OsIVSe8(CN)6]

3–

[ReIII6Se8(CN)6]

4–

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(EDT-TTF-CONH2)6(4)+ [Re6Se8(CN)6]

(4)–

(EDT-TTF-CONH2)4(3)+ [Re5OsSe8(CN)6]

(3)–

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OUTLINE

1. electrocrystallization

2. redox chemistry

3. intermolecular interactions, and their redox activation, direct the structure

4. orbitals and band (in one dimension)

5. decipher BS of TTF-TCNQ, Bechgaard salts

6. modify / control electronic structure

6.2 tune stoichiometry

6.1 tune anion charge

6.3 ternary phases by halogen bonding

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O–H•••O et N–H•••O: normal hydrogen bonds

CH•••X: weaker hydrogen bonds

halogen bonds: comparable to normal hydrogen bonds

Chem. Rev. 2004, 104, 5382

NH4+•••OH2 19 kcal mole–1 0.8 eV

HO–H•••Cl– 13.5 kcal mole–1 0.6 eV

HO–H••OH2 5 kcal mole–1 0.2 eV

HC≡C–H•••OH2 2.2 kcal mole–1 0.1 eV

H2C=C–H•••OH2 1 kcal mole–1 0.04 eV

C–Cl•••N≡C 2.4 kcal mole–1 0.1 eV

CF3–I•••NH3 6 kcal mole–1 0.3 eV

1 kcal mole–1 = 4.33641146 10-2 eV

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halogen bonding in the solid state: as strong and even more directional than hydrogen bonding

X C rmin

rmax

+d

–d

–d polar flattening

Fourmigué, Batail Chem. Rev., 104(11), (2004)

direction of maximum

attractive electrostatic

interaction towards

electron-rich (lone pairs)

region of Lewis bases

—O—, C=O —S—, C=S sp3 and sp2 amines (pyridine) N≡C— goups I>Br>Cl

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halogen bonding in the solid state: as strong and even more directional than hydrogen bonds

C

X X C

Fourmigué, Batail Chem. Rev. 104, (2004)

C X

C X

2

1

type I 1 = 2

type II 1 = 90°, 2 = 180°

Desiraju et al. JACS, 111, 8725 (1989)

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EDT–TTF+

[Re6Se8(CN)6]4–

C–I

*C–I CN

also probing the extend of a covalent component to halogen bonding:

a current crystal engineering issue II

S

S

S

S S

S

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(EDT-TTF)8(p-BIB)[Re6Se8(CN)6]

Anne-Lise Barrès

8:1:1

n:2:1

n:3:1

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(EDT-TTF)8(p-BIB)[Re6Se8(CN)6]

IIhalogen-bonded co-polymer

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(EDT-TTF)8(p-BIB)[Re6Se8(CN)6]

A.-L. BARRÈS, A. EL-GHAYOURI, L. V. ZORINA, E. CANADELL, P. AUBAN-SENZIER, P. BATAIL Chem. Commun. 2194 - 2196 (2008)

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OUTLINE

1. electrocrystallization

2. redox chemistry

3. intermolecular interactions, and their redox activation, direct the structure

4. orbitals and band (in one dimension)

5. decipher BS of TTF-TCNQ, Bechgaard salts

6. modify / control electronic structure

6.1 tune stoichiometry

6.2 tune anion charge

6.3 ternary phases by halogen bonding

6.5 chemical pressure

6.4 [H+]/[hole] mixed valence

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d–(EDT-TTF-CONMe2)2X, X = AsF6–, Br–

K. HEUZÉ, M. FOURMIGUÉ, P. BATAIL, C. COULON, R. CLÉRAC, E. CANADELL,

P. AUBAN-SENZIER, S. RAVY, D. JÉROME

Adv. Mater. 15, 1251-1254 (2003)

genuine 3/4-filled band Mott insulators

S

S

O

NMe2S

S

S

S H

H

H

H

HC1 symmetry

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Me2N

S

S

S

SS

S

O

H

Me2N

S

S

S

SS

S

O

H

Me2N

S

S

S

SS

S

O

H

Me2N

S

S

S

SS

S

O

H

[±c/2] NMe2

S

S

S

S

S

S

O

H

NMe2

S

S

S

S

S

S

O

H

NMe2

S

S

S

S

S

S

O

H

NMe2

S

S

S

S

S

S

O

H

apply

glide plane

P21/c

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glide plane imposed by the C1 Molecular Symmetry

P21/c @ 150 K

glide planes @ 1/4 and 3/4 along b

t = + 71 meV despite criss-cross overlap:

t

t

glide plane imposes stack uniformity

non dimerized, 2 molecules, 1 hole per unit along chain:

band is ¼-filled with holes

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X

Z

Transfer integrals Br– vs [AsF6–]

band structure and Fermi surface: a sizeable t

Enric Canadell

along

stack

total bandwidth is 0.31 eV for AsF6– : very similar to (TMTTF)2Br

which, however, has a small dimerization gap of 0.027 eV

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Mott insulator!!: the underlying mechanism for fermions localization

can only come from the quarter-filling umklapp

Mott gap mostly controlled by the on-site and nearest neighbor interactions

Adv. Mater. 15, 1251-1254 (2003)

Auban-Senzier Jérome

AsF6-

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V (AsF6–) = V (Br –) + 76 Å3

decrease Mott gap by applying

chemical pressure:

7 kbar

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X

Z

Transfer integrals Br– vs [AsF6–]

band structure and Fermi surface: a sizeable t

Enric Canadell

along

stack

total bandwidth is 0.31 eV for AsF6– : very similar to (TMTTF)2Br

which, however, has a small dimerization gap of 0.027 eV

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(EDT-TTF-CONMe2)2X

0 5 10 15 20 250

50

100

150

200

X = Br

X = AsF6

(EDT-TTFCONMe2)2 X

T = 295K

Cond

uctiv

ité (

.c

m)

-1

Pression (kbar)

0 5 10 15 20 250.01

0.1

1

10

100X = Br

X = AsF6

(EDT-TTFCONMe2)2 X

T = 295K

Cond

uctiv

ité (

.c

m)

-1

Pression (kbar)

forte augmentation de (P) à basse pression (régime

localisé)

puis dépendance linéaire (idem (TM)2X) (régime

métallique)

à partir de X= AsF6: décalage de 7 kbar / X=Br

et de 15 kbar / (TMTTF)2PF6

(TMTTF)2PF6)

(1bar) = 40 (.cm)-1

Transport sous pression : c(P) à T ambiante

X = AsF6 (1bar) = 0.03

(.cm)-1

X = Br (1bar) = 1 (.cm)-1

AsF6− Br− = − 7 kbar

P. Auban-Senzier

C. Pasquier

D. Jérome

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-5 0 5 10

10

100

1000

FL

TCO

(P))

PCO

(P))

TMI

(S)

TAF

(13

C T1)

Insulator CO

X = Br

Conductor

2D

Insulator

CDW

TMI

()

Conductor

1D

T*T

TAF

(1H T

1 ) T

MI (

//)

Antiferromagnetic

Tem

pera

ture (

K)

Pressure (kbar)

X = AsF6

(EDT-TTF-CONMe2)2X, X=AsF6, Br

Q-1D ¼ filled systems

Ddim = 0

CO with AF ground state, no SP, no SDW, no SC

―Phase diagram of quarter-filled band organic salts, [EDT-TTF-CONMe2 ]2 X, X =AsF6 and Br‖

P. AUBAN-SENZIER, C. R. PASQUIER, D. JEROME, S. SUH, S. E. BROWN, C. MEZIERE, P. BATAIL

Phys. Rev. Lett. 102, 257001 (2009)

NON-DIMERIZED

CO / AF → CDW → FL

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13C NMR Spectrum recorded at T = 200 K and applied field B = 10.007 T.

For arbitrary orientations, there are four non-equivalent sites (labelled A1, A2, B1, B2)

Steve Suh, Stuart E. Brown, UCLA

AsF6

SINGLE CRYSTAL 13C NMR

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T1-1(B) / T1

-1(A) = (B / A)2

large and T independent charge ratio rB / rA= 9 / 1 10 <T< 200K

100

101

102

100

101

102

103

temperature(K)

T1-1

(s

-1)

sites A1,A2

sites B1,B2Charge rich

site B

Charge depleted

site A

A B

Charge ratio 3 / 1 in

(DI-DCNQI)2Ag, K.Hiraki, K. Kanoda., PRL 80, 4737 (1998)

(TMTTF)2AsF6, F. Zamborszky et al., PRB 66, 081103(R) (2002)

B / A= 9 / 1

13C T1-1 (T) AsF6

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full refinement and analysis of symmetry of

3D CO structure

based on single crystal synchrotron X-ray data

identify

an anti-phase, static modulation wave of Br - atoms,

in synchronicity with on-site localization of holes

Leokadiya Zorina, Sergey Simonov, Cécile Mézière, Enric Canadell, Steve

Suh, Stuart E. Brown, Pierre Fertey, Pascale Foury-Leylekian, Jean-Paul

Pouget, Patrick Batail J. Mater. Chem. 19, 6980-6994 (2009)

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REFINED WIGNER STRUCTURES

T. Kakiuchi, Y. Wakabayashi, H. Sawa, T. Itou, K. Kanoda, Phys. Rev. Lett.,

2007, 98, 066402.

(DI-DCNQI)2Ag

M. Watanabe, Y. Noda, Y. Nogami, H. Mori, J. Phys. Soc. Jpn., 2004, 73,

921.

-(BEDT-TTF)2RbZn(SCN)4

a-(BEDT-TTF)2I3 T. Kakiuchi, Y. Wakabayashi, H. Sawa, T. Takahashi, T. Nakamura,

J. Phys. Soc. Jpn., 2007, 76, 113702.

(EDO-TTF)2PF6 S. Aoyagi, K. Kato, A. Ota, H. Yamochi, G. Saito, H. Suematsu, M. Sakata,

M. Takata, Angew. Chem. Int. Ed., 2004, 43, 3670.

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PAUL ATTFIELD’s WORK ON CO IN INORGANICS

powder neutron diffraction studies on half-doped manganites

(Pr0.5Ca0.5MnO3, TbBaMn2O6, YBaMn2O6)

and magnetite (Fe3O4)

J. P. Attfield, Solid St. Sc., 2006, 8, 861-867

R. J. Goff, J. P. Wright, J. P. Attfield, P. G. Radaelli,

J. Phys. Cond. Mat., 2005, 17, 7633-7642

R. J. Goff, J. P. Attfield, Phys. Rev. B, 2004, 70, 140404

J. P. Wright, J. P. Attfield, P. G. Radaelli,

Phys. Rev. Lett., 2001, 87, 266401

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one independent molecule in asymetric unit

do NOT allow for charge ordering

Pmna at 300 K for averaged structure Br —

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Pmna

P21/a

twinned monoclinic structure below 190 K

keeps with local two-fold axial symmetry about a

Lika Zorina

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Change in the γ lattice angle across the structural phase transition.

Blue rhombuses and red circles below the transition are data points for

the two different twin domains in the monoclinic phase.

ORTHORHOMBIC

Pmna

MONOCLINIC

P21/a

Br

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P21/a 150 K

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18647

2333

0.0331 R1 [I>2(I)]

Pmna, 2

collected

independent

Bruker 4-circle

CCD, Angers

?, 4

42335

12895

0.0521

Synchrotron

SOLEIL

a large collection of systematic absences reflections

to work with in orthorhombic symmetry

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analysis of synchrotron data

P2nn

Pmnn, P2nn, P22121

compatible with

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two independent molecules in asymetric unit

2b

in agreement with CO

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mixed valence

metallic Wigner structure

Mott insulator

activation of large collections of CH···O hydrogen bonds

in synchronicity with CO:

charge

disproportionation

carriers

crystallize

• concerted mechanism

• long range electrostatic modulation

activated

de-activated

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modulation of Br‒ displacements

synchrotron data collected at

Br absorption hedge

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anti-phase modulation

P2nn

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P2nn

compatible with ferroelectricty

3D charge ordered structure

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Br ¯ static modulation wave

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Pmna

P2nn

despites the occurrence of CO,

stacks appear to remain

essentially uniform

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Résumé

chimie et physique des interactions intermoléculaires

faibles à l’unisson dans les conducteurs moléculaires

en basse dimension