From Hilbert

Mathematical Lives: Protagonists of the Twentieth Century From Hilbert to Wiles (Repost)

C. Bartocci, R, Betti, A, Guerraggio, R, Lucchetti, "Mathematical Lives: Protagonists of the Twentieth Century From Hilbert to Wiles"
2010 | pages: 253 | ISBN: 3642136052 | PDF | 2,1 mb

Positive Polynomials: From Hilbert's 17th Problem to Real Algebra (Repost)  eBooks & eLearning

Posted by tukotikko at May 17, 2014
Positive Polynomials: From Hilbert's 17th Problem to Real Algebra (Repost)

Positive Polynomials: From Hilbert's 17th Problem to Real Algebra By Alexander Prestel, Charles Delzell
2004 | 269 Pages | ISBN: 3642074456 | PDF | 2 MB

Positive Polynomials: From Hilbert's 17th Problem to Real Algebra  eBooks & eLearning

Posted by advisors at Jan. 3, 2014
Positive Polynomials: From Hilbert's 17th Problem to Real Algebra

Positive Polynomials: From Hilbert's 17th Problem to Real Algebra By Alexander Prestel, Charles Delzell
2004 | 269 Pages | ISBN: 3642074456 | PDF | 2 MB
Mathematical Lives: Protagonists of the Twentieth Century From Hilbert to Wiles (Repost)

Claudio Bartocci, Renato Betti, "Mathematical Lives: Protagonists of the Twentieth Century From Hilbert to Wiles"
English | 2010 | ISBN: 3642136052 | 330 pages | PDF | 3 MB

Hilbert Space Methods in Quantum Mechanics (Repost)  eBooks & eLearning

Posted by enmoys at Jan. 15, 2014
Hilbert Space Methods in Quantum Mechanics (Repost)

Hilbert Space Methods in Quantum Mechanics By Werner O. Amrein
2009 | 350 Pages | ISBN: 1420066811 | DJVU | 10 MB

Hilbert Space Methods in Quantum Mechanics  eBooks & eLearning

Posted by advisors at July 25, 2013
Hilbert Space Methods in Quantum Mechanics

Hilbert Space Methods in Quantum Mechanics By Werner O. Amrein
2009 | 350 Pages | ISBN: 1420066811 | DJVU | 10 MB

An Introduction to Operators on the Hardy-Hilbert Space (Repost)  eBooks & eLearning

Posted by AvaxGenius at Feb. 15, 2018
An Introduction to Operators on the Hardy-Hilbert Space (Repost)

An Introduction to Operators on the Hardy-Hilbert Space By Rubén A. Martínez-Avendaño
English | PDF | 2007 | 230 Pages | ISBN : 0387354182 | 1.62 MB

The subject of this book is operator theory on the Hardy space H2, also called the Hardy-Hilbert space. This is a popular area, partially because the Hardy-Hilbert space is the most natural setting for operator theory. A reader who masters the material covered in this book will have acquired a firm foundation for the study of all spaces of analytic functions and of operators on them.

Hilbert-Huang Transform Analysis of Hydrological and Environmental Time Series  eBooks & eLearning

Posted by DZ123 at Jan. 6, 2018
Hilbert-Huang Transform Analysis of Hydrological and Environmental Time Series

A.R. Rao, E.-C. Hsu, "Hilbert-Huang Transform Analysis of Hydrological and Environmental Time Series"
English | 2008 | ISBN: 904817645X | PDF | pages: 253 | 14.7 mb

A Discrete Hilbert Transform with Circle Packings  eBooks & eLearning

Posted by AvaxGenius at Dec. 2, 2017
A Discrete Hilbert Transform with Circle Packings

A Discrete Hilbert Transform with Circle Packings By Dominik Volland
English | PDF | 2017 | 110 Pages | ISBN : 3658204567 | 2.61 MB

Dominik Volland studies the construction of a discrete counterpart to the Hilbert transform in the realm of a nonlinear discrete complex analysis given by circle packings. The Hilbert transform is closely related to Riemann-Hilbert problems which have been studied in the framework of circle packings by E. Wegert and co-workers since 2009. The author demonstrates that the discrete Hilbert transform is well-defined in this framework by proving a conjecture on discrete problems formulated by Wegert. Moreover, he illustrates its properties by carefully chosen numerical examples.

From Kant to Hilbert [Repost]  eBooks & eLearning

Posted by tanas.olesya at Nov. 28, 2017
From Kant to Hilbert [Repost]

From Kant to Hilbert: A Source Book in the Foundations of Mathematics by William Ewald
English | 12 Oct. 2007 | ISBN: 0198505353 | 696 Pages | PDF | 64 MB

Immanuel Kant's Critique of Pure Reason is widely taken to be the starting point of the modern period of mathematics while David Hilbert was the last great mainstream mathematician to pursue important nineteenth century ideas.