Analysis, Applications, and Computations
English | 2023 | ISBN: 3031363744 | 723 Pages | PDF EPUB (True) | 62 MB
English | 2023 | ISBN: 3031363744 | 723 Pages | PDF EPUB (True) | 62 MB
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Machines, Computations, and Universality
Date: 9 Aug 2022 02:54:04
Machines, Computations, and Universality: 9th International Conference, MCU 2022, Debrecen, Hungary, August 31 – September 2, 2022, Proceedings by Jérôme Durand-Lose, György Vaszil
English | PDF | 2022 | 203 Pages | ISBN : 3031135016 | 4.4 MB
This book constitutes the refereed proceedings of the 9th International Conference on Machines, Computations, and Universality, MCU 2022, held in Debrecen, Hungary, in August/September 2022.
The 10 revised full papers presented were carefully reviewed and selected from 18 submissions. MCU explores computation in the setting of various discrete models (Turing machines, register machines, cellular automata, tile assembly systems, rewriting systems, molecular computing models, neural models, concurrent systems, etc.) and analog and hybrid models (BSS machines, infinite time cellular automata, real machines, quantum computing).
A Complex Analysis Problem Book (Repost)
Date: 15 May 2022 15:44:55
A Complex Analysis Problem Book by Daniel Alpay
English | PDF | 2011 | 526 Pages | ISBN : 3034800770 | 4.6 MB
This is a collection of exercises in the theory of analytic functions, with completed and detailed solutions. We wish to introduce the student to applications and aspects of the theory of analytic functions not always touched upon in a first course. Using appropriate exercises show the students some aspects of what lies beyond a first course in complex variables. We also discuss topics of interest for electrical engineering students (for instance, the realization of rational functions and its connections to the theory of linear systems and state space representations of such systems). Examples of important Hilbert spaces of analytic functions (in particular the Hardy space and the Fock space) are given. The book also includes a part where relevant facts from topology, functional analysis and Lebesgue integration are reviewed.