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Complex Analysis

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Home Publications Products tagged “Complex Analysis”

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Analytic Continuability along Paths: Dependence on the Initial Function and on the Path-First Version of the Monodromy Theorem, by T.E. Venkata Balaji

Academic Videos, Science and Technology Videos

Analytic Continuation along Paths Via Power Series Part a, by T.E. Venkata Balaji

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Analytic Continuation along Paths Via Power Series Part B, by T.E. Venkata Balaji

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Arzela-Ascoli Theorem: Under Uniform Boundedness, Equicontinuity and Uniform Sequential Compactness are Equivalent, by T.E. Venkata Balaji

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Casorati-Weierstrass Theorem; Dealing with the Point at Infinity–Riemann Sphere and Riemann Stereographic Projection, by T.E. Venkata Balaji

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Characterizing Normality at a Point by the Zooming Process and the Motivation for Zalcman’s Lemma, by T.E. Venkata Balaji

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Completion of Proof of Hurwitz’s Theorem for Normal Limits of Analytic Functions in the Spherical Metric, by T.E. Venkata Balaji

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Completion of Proof of the Montel Theorem-The Holomorphic Avatar of the Arzela-Ascoli Theorem, by T.E. Venkata Balaji

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Completion of Proof of the Riemann Mapping Theorem, by T.E. Venkata Balaji

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Completion of Proof of the Riemann Mapping Theorem., by T.E. Venkata Balaji

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Completion of the Proof of the Arzela-Ascoli Theorem and Introduction to Montels Theorem, by T.E. Venkata Balaji

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Completion of the Proof of the Inverse Function Theorem: The Integral Inversion Formula for the Inverse Function, by T.E. Venkata Balaji

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Constructing the Riemann Surface for the Complex Logarithm, by T.E. Venkata Balaji

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Constructing the Riemann Surface for the M-Th Root Function, by T.E. Venkata Balaji

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Continuity of Coefficients Occurring in Families of Power Series Defining Analytic Continuations along Paths, by T.E. Venkata Balaji

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Continuity of Meromorphic Functions at Poles and Topologies of Spaces of Functions, by T.E. Venkata Balaji

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Deducing the Second (Simply Connected) Version of the Monodromy Theorem from the first (Homotopy) Version, by T.E. Venkata Balaji

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Defining the Spherical Derivative of a Meromorphic Function, by T.E. Venkata Balaji

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Differential Or Infinitesimal Schwarzs Lemma, Picks Lemma, Hyperbolic Arclengths, Metric and Geodesics on the Unit Disc, by T.E. Venkata Balaji

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Differential Or Infinitesimal Schwarzs Lemma, Picks Lemma, Hyperbolic Arclengths, Metric and Geodesics on the Unit Disc., by T.E. Venkata Balaji

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Doing Complex Analysis on a Real Surface: The Idea of a Riemann Surface, by T.E. Venkata Balaji

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Existence and Uniqueness of Analytic Continuations on Nearby Paths, by T.E. Venkata Balaji

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F (Z,W) =0 is Naturally a Riemann Surface, by T.E. Venkata Balaji

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Fundamental Theorems Connected with Zeros of Analytic Functions, by T.E. Venkata Balaji

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General Or Indirect Analytic Continuation and the Lipschitz Nature of the Radius of Convergence, by T.E. Venkata Balaji

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Hurwitz’s Theorem and Normal Limits of Univalent Functions, by T.E. Venkata Balaji

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Hurwitz’s Theorem for Normal Limits of Meromorphic Functions in the Spherical Metric, by T.E. Venkata Balaji

Academic Videos, Science and Technology Videos

Hyperbolic Geodesics for the Hyperbolic Metric on the Unit Disc, by T.E. Venkata Balaji

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Infinity as an Essential Singularity and Transcendental Entire Functions, by T.E. Venkata Balaji

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Introduction to Hurwitz’s Theorem for Normal Convergence of Holomorphic Functions in the Spherical Metric, by T.E. Venkata Balaji

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Introduction to Marty’s Theorem-The Meromorphic Avatar of the Montel & Arzela-Ascoli Theorems, by T.E. Venkata Balaji

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Introduction to the Arzela-Ascoli Theorem: Passing from Abstract Compactness to Verifiable Equicontinuity, by T.E. Venkata Balaji

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Introduction to the Implicit Function Theorem, by T.E. Venkata Balaji

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Introduction to the Inverse Function Theorem, by T.E. Venkata Balaji

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Introduction to the Montel Theorem-The Holomorphic Avatar of the Arzela-Ascoli Theorem & why you get Equicontinuity for Free, by T.E. Venkata Balaji

Academic Videos, Science and Technology Videos

Laurent Expansion at Infinity and Riemann’s Removable Singularities Theorem for the Point at Infinity, by T.E. Venkata Balaji

Academic Videos, Science and Technology Videos

Local Analysis of Normality and the Zooming Process-Motivation for Zalcman’s Lemma, by T.E. Venkata Balaji

Academic Videos, Science and Technology Videos

Local Constancy of Multiplicities of Assumed Values, by T.E. Venkata Balaji

Academic Videos, Science and Technology Videos

Maximal Domains of Direct and Indirect Analytic Continuation: Secondversion of the Monodromy Theorem, by T.E. Venkata Balaji

Academic Videos, Science and Technology Videos

Measuring Distances to Infinity, the Function Infinity and Normal Convergence of Holomorphic Functions in the Spherical Metric, by T.E. Venkata Balaji

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Montel’s Deep Theorem: The Fundamental Criterion for Normality Or Fundamental Normality Test Based on Omission of Values, by T.E. Venkata Balaji

Academic Videos, Science and Technology Videos

Morera’s Theorem and Normal Limits of Analytic Functions, by T.E. Venkata Balaji

Academic Videos, Science and Technology Videos

Morera’s Theorem at Infinity, Infinity as a Pole and Behaviour at Infinity of Rational and Meromorphic Functions, by T.E. Venkata Balaji

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Neighborhood of Infinity, Limit at Infinity and Infinity as an Isolated Singularity, by T.E. Venkata Balaji

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Normal Convergence at Infinity and Hurwitz’s Theorems for Normal Limits of Analytic and Meromorphic Functions at Infinity, by T.E. Venkata Balaji

Academic Videos, Science and Technology Videos

Normal Sequential Compactness, Normal Uniform Boundedness and Montel’s & Marty’s Theorems at Infinity, by T.E. Venkata Balaji

Academic Videos, Science and Technology Videos

Proof of one Direction of Marty’s Theorem-The Meromorphic Avatar of the Montel & Arzela-Ascoli Theorems-Normal Uniform Boundedness of Spherical Derivatives Implies Normal Sequential Compactness, by T.E. Venkata Balaji

Academic Videos, Science and Technology Videos

Proof of Schwarz Lemma and Uniqueness of Riemann Mappings, by T.E. Venkata Balaji

Academic Videos, Science and Technology Videos

Proof of the Arzela-Ascoli Theorem for Functions: Abstract Compactness Implies Equicontinuity, by T.E. Venkata Balaji

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Proof of the Arzela-Ascoli Theorem for Functions: Equicontinuity Implies Compactness, by T.E. Venkata Balaji

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