Transcript
Page 1: UNIT II IMAGE TRANSFORMS · elements — If, in addition, Tl is a unitary matrix then the transform IS called separable unitary and the original image is recovered through the relationship

UNIT–II

IMAGE

TRANSFORMS

Page 2: UNIT II IMAGE TRANSFORMS · elements — If, in addition, Tl is a unitary matrix then the transform IS called separable unitary and the original image is recovered through the relationship
Page 3: UNIT II IMAGE TRANSFORMS · elements — If, in addition, Tl is a unitary matrix then the transform IS called separable unitary and the original image is recovered through the relationship
Page 4: UNIT II IMAGE TRANSFORMS · elements — If, in addition, Tl is a unitary matrix then the transform IS called separable unitary and the original image is recovered through the relationship
Page 5: UNIT II IMAGE TRANSFORMS · elements — If, in addition, Tl is a unitary matrix then the transform IS called separable unitary and the original image is recovered through the relationship
Page 6: UNIT II IMAGE TRANSFORMS · elements — If, in addition, Tl is a unitary matrix then the transform IS called separable unitary and the original image is recovered through the relationship
Page 7: UNIT II IMAGE TRANSFORMS · elements — If, in addition, Tl is a unitary matrix then the transform IS called separable unitary and the original image is recovered through the relationship
Page 8: UNIT II IMAGE TRANSFORMS · elements — If, in addition, Tl is a unitary matrix then the transform IS called separable unitary and the original image is recovered through the relationship
Page 9: UNIT II IMAGE TRANSFORMS · elements — If, in addition, Tl is a unitary matrix then the transform IS called separable unitary and the original image is recovered through the relationship
Page 10: UNIT II IMAGE TRANSFORMS · elements — If, in addition, Tl is a unitary matrix then the transform IS called separable unitary and the original image is recovered through the relationship
Page 11: UNIT II IMAGE TRANSFORMS · elements — If, in addition, Tl is a unitary matrix then the transform IS called separable unitary and the original image is recovered through the relationship

Recommended