Mod-01 Lec-02 Holder Inequality and Minkowski Inequality

Course Lectures

• Mod-01 Lec-01 Metric Spaces with Examples

  Prof. P.D. Srivastava

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• Mod-01 Lec-02 Holder Inequality and Minkowski Inequality

  Prof. P.D. Srivastava

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• Mod-01 Lec-03 Various Concepts in a Metric Space

  Prof. P.D. Srivastava

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• Mod-01 Lec-04 Separable Metrics Spaces with Examples

  Prof. P.D. Srivastava

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• Mod-01 Lec-05 Convergence, Cauchy Sequence, Completeness

  Prof. P.D. Srivastava

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• Mod-01 Lec-06 Examples of Complete and Incomplete Metric Spaces

  Prof. P.D. Srivastava

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• Mod-01 Lec-07 Completion of Metric Spaces + Tutorial

  Prof. P.D. Srivastava

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• Mod-01 Lec-08 Vector Spaces with Examples

  Prof. P.D. Srivastava

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• Mod-01 Lec-09 Normed Spaces with Examples

  Prof. P.D. Srivastava

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• Mod-01 Lec-10 Banach Spaces and Schauder Basic

  Prof. P.D. Srivastava

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• Mod-01 Lec-11 Finite Dimensional Normed Spaces and Subspaces

  Prof. P.D. Srivastava

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• Mod-01 Lec-12 Finite Dimensional Normed Spaces and Subspaces

  Prof. P.D. Srivastava

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• Mod-01 Lec-13 Linear Operators-definition and Examples

  Prof. P.D. Srivastava

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• Mod-01 Lec-14 Bounded Linear Operators in a Normed Space

  Prof. P.D. Srivastava

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• Mod-01 Lec-15 Bounded Linear Functionals in a Normed Space

  Prof. P.D. Srivastava

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• Mod-01 Lec-16 Concept of Algebraic Dual and Reflexive Space

  Prof. P.D. Srivastava

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• Mod-01 Lec-17 Dual Basis & Algebraic Reflexive Space

  Prof. P.D. Srivastava

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• Mod-01 Lec-18 Dual Spaces with Examples

  Prof. P.D. Srivastava

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• Mod-01 Lec-19 Tutorial - I

  Prof. P.D. Srivastava

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• Mod-01 Lec-20 Tutorial - II

  Prof. P.D. Srivastava

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• Mod-01 Lec-21 Inner Product & Hilbert Space

  Prof. P.D. Srivastava

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• Mod-01 Lec-22 Further Properties of Inner Product Spaces

  Prof. P.D. Srivastava

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• Mod-01 Lec-23 Projection Theorem, Orthonormal Sets and Sequences

  Prof. P.D. Srivastava

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• Mod-01 Lec-24 Representation of Functionals on a Hilbert Spaces

  Prof. P.D. Srivastava

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• Mod-01 Lec-25 Hilbert Adjoint Operator

  Prof. P.D. Srivastava

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• Mod-01 Lec-26 Self Adjoint, Unitary & Normal Operators

  Prof. P.D. Srivastava

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• Mod-01 Lec-27 Tutorial - III

  Prof. P.D. Srivastava

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• Mod-01 Lec-28 Annihilator in an IPS

  Prof. P.D. Srivastava

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• Mod-01 Lec-29 Total Orthonormal Sets And Sequences

  Prof. P.D. Srivastava

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• Mod-01 Lec-30 Partially Ordered Set and Zorns Lemma

  Prof. P.D. Srivastava

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• Mod-01 Lec-31 Hahn Banach Theorem for Real Vector Spaces

  Prof. P.D. Srivastava

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• Mod-01 Lec-32 Hahn Banach Theorem for Complex V.S. & Normed Spaces

  Prof. P.D. Srivastava

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• Mod-01 Lec-33 Baires Category & Uniform Boundedness Theorems

  Prof. P.D. Srivastava

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• Mod-01 Lec-34 Open Mapping Theorem

  Prof. P.D. Srivastava

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• Mod-01 Lec-35 Closed Graph Theorem

  Prof. P.D. Srivastava

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• Mod-01 Lec-36 Adjoint Operator

  Prof. P.D. Srivastava

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• Mod-01 Lec-37 Strong and Weak Convergence

  Prof. P.D. Srivastava

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• Mod-01 Lec-38 Convergence of Sequence of Operators and Functionals

  Prof. P.D. Srivastava

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• Mod-01 Lec-39 LP - Space

  Prof. P.D. Srivastava

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• Mod-01 Lec-40 LP - Space (Contd.)

  Prof. P.D. Srivastava

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