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Hassler Whitney Collected Papers

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Cover of 'Hassler Whitney Collected Papers'

Table of Contents

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    Book Overview
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    Chapter 1 Moscow 1935: Topology Moving Toward America
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    Chapter 2 A Theorem on Graphs
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    Chapter 3 Non-Separable and Planar Graphs
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    Chapter 4 Congruent Graphs and the Connectivity of Graphs
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    Chapter 5 The Coloring Of Graphs
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    Chapter 6 A Set of Topological Invariants for Graphs
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    Chapter 7 On the Classification of Graphs
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    Chapter 8 2-Isomorphic Graphs
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    Chapter 9 Planar Graphs
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    Chapter 10 On the Abstract Properties of Linear Dependence
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    Chapter 11 A numerical equivalent of the four color map Problem
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    Chapter 12 On reducibility in the four color problem
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    Chapter 13 Kempe Chains and the Four Colour Problem
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    Chapter 14 Analytic Extensions of Differentiable Functions Defined in Closed Sets
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    Chapter 15 Derivatives, Difference Quotients, and Taylor’s Formula
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    Chapter 16 Differentiable Functions Defined in Closed Sets. I
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    Chapter 17 Derivatives, Difference Quotients and Taylor’s Formula II
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    Chapter 18 Functions Differentiable on the Boundaries of Regions
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    Chapter 19 A Function Not Constant on a Connected Set of Critical Points
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    Chapter 20 Differentiable Functions Defined in Arbitrary Subsets Of Euclidean Space
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    Chapter 21 Differentiability of the Remainder Term in Taylor’s Formula
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    Chapter 22 Differentiable Even Functions
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    Chapter 23 The General Type of Singularity of a Set of 2n − 1 Smooth Functions of n Variables
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    Chapter 24 On the Extension of Differentiable Functions
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    Chapter 25 On Ideals Of Differentiable Functions
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    Chapter 26 On Totally Differentiable and Smooth Functions
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    Chapter 27 On Singularities of Mappings of Euclidean Spaces. I. Mappings of the Plane Into the Plane
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    Chapter 28 On functions with bounded nth differences
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    Chapter 29 Singularities of Mappings of Euclidean Spaces
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    Chapter 30 On Bounded Functions with Bounded nth Differences
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    Chapter 31 Elementary Structure of Real Algebraic Varieties
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    Chapter 32 Quelques propriétés fondamentales des ensembles analytiques-réels
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    Chapter 33 Local Properties of Analytic Varieties
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    Chapter 34 Tangents to an Analytic Variety
Attention for Chapter 27: On Singularities of Mappings of Euclidean Spaces. I. Mappings of the Plane Into the Plane
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Citations

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