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The Computational and Theoretical Aspects of Elliptic Curves

articles have an extensive list of references to enable diligent researchers to gain an idea of the current state of art on this conjecture.;

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London Mathematical Society Lecture Note Series

Bromberg, the Tameness Conjecture by Kleineidam and Souto, the state of the art in cone manifolds by Hodgson and Kerckhoff, and the counter example;

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Character Theory and the McKay Conjecture

the very basics to the state of the art. This includes not only older theorems, but some brand new ones too. New, elegant proofs bring the;

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The Art of Conjecture

here examines and comments on the meaning of conjecture in Nicholas of Cusa. The Art of Conjecture: Nicholas of Cusa on Knowledge explores;

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The Art of Causal Conjecture

In The Art of Causal Conjecture, Glenn Shafer lays out a new mathematical and philosophical foundation for probability and uses it to;

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The Elements of Advanced Mathematics

*An emphasis on the art of proof. *Enhanced number theory chapter presents some easily accessible but still-unsolved problems. These;

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Polynomial Automorphisms and the Jacobian Conjecture

This book is an extension to Arno van den Essen's Polynomial Automorphisms and the Jacobian Conjecture published in 2000. Many new;

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How to Prove The Collatz Conjecture

The first proof of the Collatz Conjecture.;

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Geometry and Topology of Manifolds

Since the year 2000, we have witnessed several outstanding results in geometry that have solved long-standing problems such as the Poincare;

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The Art of Conjecture

which de Jouvenel focuses on in this book. The Art of Conjecture clearly explains what the study of the future can mean. De Jouvenel;

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The Art of Conjecture

which de Jouvenel focuses on in this book. The Art of Conjecture clearly explains what the study of the future can mean. De Jouvenel;

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Volume Conjecture for Knots

The volume conjecture states that a certain limit of the colored Jones polynomial of a knot in the three-dimensional sphere would give the;

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Beal's Conjecture

Beals Conjecture, with many new general methods, can solve many problems of the Diophantine Equation. I hope that: this book Beals;

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Dense Sphere Packings

The 400-year-old Kepler conjecture asserts that no packing of congruent balls in three dimensions can have a density exceeding the familiar;

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Cambridge Tracts in Mathematics

This tract has two purposes: to show what is known about the n-dimensional unit cubes and to demonstrate how Analysis, Algebra;

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The Poincare Conjecture

The Poincare Conjecture tells the story behind one of the world's most confounding mathematical theories. Formulated in 1904 by Henri;

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London Mathematical Society Lecture Note Series Novikov Conjectures, Index Theorems, and Rigidity

The Novikov Conjecture is the single most important unsolved problem in the topology of high-dimensional non-simply connected manifolds;

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The Novikov Conjecture

These lecture notes contain a guided tour to the Novikov Conjecture and related conjectures due to Baum-Connes, Borel and Farrell-Jones;

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The Local Langlands Conjecture for GL(2)

The Local Langlands Conjecture for GL(2) contributes an unprecedented text to the so-called Langlands theory. It is an ambitious research;

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Transcendental Aspects of Algebraic Cycles

ideal for graduate students or researchers seeking a modern introduction to the state-of-the-art theory in this subject.;

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Unstable Modules over the Steenrod Algebra and Sullivan's Fixed Point Set Conjecture

An account of one of the main directions of algebraic topology, this book focuses on the Sullivan conjecture and its generalizations and;

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Periods of Quaternionic Shimura Varieties. I.

of integrality properties of the theta correspondence for quaternionic unitary groups. The methods and constructions of the book are expected to have;

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Weil's Conjecture for Function Fields

A central concern of number theory is the study of local-to-global principles, which describe the behavior of a global field K in terms;

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Weil's Conjecture for Function Fields

A central concern of number theory is the study of local-to-global principles, which describe the behavior of a global field K in terms;

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Sobolev Inequalities, Heat Kernels under Ricci Flow, and the Poincare Conjecture

Ricci Flow, and the Poincare Conjecture introduces the field of analysis on Riemann manifolds and uses the tools of Sobolev imbedding and heat;

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The Science of Conjecture - Evidence and Probability before Pascal

How did we make reliable predictions before Pascal and Fermat's discovery of the mathematics of probability in 1654? What methods in law;

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A Treatise of Conjecture on the True Nature of God

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