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Tag Archives: networks
Selected Problems In Discrete Mathematics – Gavrilov, Sapozhenko
In this post, we will see the book Selected Problems In Discrete Mathematics by G. P. Gavrilov; A. A. Sapozhenko. About the book This collection of problems is intended as an accompaniment to a course on discrete mathematics at the … Continue reading
Posted in books, computers, mathematics, mir books, mir publishers, soviet
Tagged algorithm theory, boolean functions, closed classes, coding theory, combinatorial analysis, completeness, discrete mathematics, finite automata, graphs, kvalued logics, mathematics, mir publishers, networks, problem book
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Multicolor Problems ( Mathematical Conversations Part 1) – Dynkin, Uspenskii
In this post, we will see the book Multicolor Problems ( Mathematical Conversations Part 1) by E. B. Dynkin and V. A. Uspenskii. About the book Multicolor Problems is a translation of Part One of Mathematical Conversations by E. B. … Continue reading
Signals and Circuits – Baskakov
In this post, we will see the book Signals And Circuits by S. I. Baskakov. About the book The present book is a course on signals and circuits as it is taught in the USSR. This subject figures prominently among … Continue reading
Posted in books, electronics, engineering, mathematics, physics, soviet, technology
Tagged active networks, amplifiers, band limited signals, circuits, digital filtering, discrete signals, electronics, engineering, feedback, filters, linear circuit analysis, mir publishers, modulation, network analysis, networks, noise, power spectra, receivers, signal transformation, signals, soviet, spectral representations, technology, theory of random signals, theory of signals, transforms
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Convex Figures and Polyhedra – Lyusternik
In this post, we will see the book Convex Figures And Polyhedra by L. A. Lyusternik. This book is a part of Topics in Mathematics series. About the book The theory of convex figures and polyhedra provides an excellent example of … Continue reading
Posted in books, mathematics, soviet, topics in mathematics
Tagged Aleksandrov’s Theorem, Blichfeldt’s Theorem, BrunnMinkowski inequality, cauchy theorem, convex figures, convex polyhedra, convex solids, definition, isoperimetric problem, Levi’s Theorem, linear systems, mapping functions, mathematics, mean polygons, networks, plane filling, projections, Schwarz inequality, Steinitz Theorem, symmetric polyhedra, vectors
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