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0:13:21
#35: Spectral properties of compact linear operator
0:23:16
Elementary transformations and Gauss-Jordan Method
0:09:53
Equality of matrices
0:10:30
Types of Matrices
0:10:34
What is a matrix?
0:20:52
#34: Compactness of an adjoint operator
0:14:45
#33: What is the adjoint operator?
0:06:43
#31: Separability of range of compact linear operator
0:04:20
#30: Total boundedness implies boundedness
0:06:27
#28: What is total boundedness?
0:15:30
#27: Property of compact linear operators to convert weakly into strongly convergent sequences
0:15:39
#26: When does the limit of a sequence of compact linear operators be compact?
0:13:49
#25: The compactness criterion
0:14:33
#24: What are compact linear operators?
0:05:27
#23: Resolvent equation in Banach algebra
0:11:27
#22: Properties of Banach algebra-III
0:06:17
#21: Properties of Banach algebra-II
0:06:02
#20: Properties of Banach algebra-I
0:09:40
#19: Connection of spectra with Banach algebra
0:08:35
#18: What is normed and Banach algebra?
0:11:00
#17: Result on spectral radius
0:10:03
#16: The spectrum of a bounded linear operator is non-empty
0:16:27
#15: Role of complex analysis in spectral theory
0:07:40
#14: Linear independence of eigenvectors of a linear operator
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