Polynomials & Polynomial Inequalities
β Borwein P., Erdelyi T.
π Library
π Springer
π English
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The Tutte polynomial and related polynomials
β Scribed by Andrew Goodall
- Year
- 2014
- Tongue
- English
- Leaves
- 43
- Series
- expository notes
- Edition
- version 5 Jan 2014
- Category
- Library
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π SIMILAR VOLUMES
Polynomials and Polynomial Inequalities
β Peter Borwein, TamΓ‘s ErdΓ©lyi (auth.)
π Library
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1995
π Springer-Verlag New York
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<p>Polynomials pervade mathematics, virtually every branch of mathematics from algebraic number theory and algebraic geometry to applied analysis and computer science, has a corpus of theory arising from polynomials. The material explored in this book primarily concerns polynomials as they arise in
Polynomials and Polynomial Inequalities
β Peter Borwein, TamΓ‘s ErdΓ©lyi (auth.)
π Library
π
1995
π Springer-Verlag New York
π English
<p>Polynomials pervade mathematics, virtually every branch of mathematics from algebraic number theory and algebraic geometry to applied analysis and computer science, has a corpus of theory arising from polynomials. The material explored in this book primarily concerns polynomials as they arise in
Polynomials and Polynomial Inequalities
β Peter Borwein, TamΓ‘s ErdΓ©lyi (auth.)
π Library
π
1995
π Springer-Verlag New York
π English
<p>Polynomials pervade mathematics, virtually every branch of mathematics from algebraic number theory and algebraic geometry to applied analysis and computer science, has a corpus of theory arising from polynomials. The material explored in this book primarily concerns polynomials as they arise in
Polynomials and Polynomial Inequalities
β Peter Borwein, TamΓ‘s ErdΓ©lyi
π Library
π
1995
π Springer
π English
After an introduction to the geometry of polynomials and a discussion of refinements of the Fundamental Theorem of Algebra, the book turns to a consideration of various special polynomials. Chebyshev and Descartes systems are then introduced, and MΓΌntz systems and rational systems are examined in de
Polynomials and polynomial inequalities
β Peter Borwein, Tamas Erdelyi
π Library
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1995
π Springer
π English