An Introduction to Combinatorial Analysis
John Riordan
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Naturwissenschaften, Medizin, Informatik, Technik / Mathematik
Beschreibung
This book introduces combinatorial analysis to the beginning student. The author begins with the theory of permutation and combinations and their applications to generating functions. In subsequent chapters, he presents Bell polynomials; the principle of inclusion and exclusion; the enumeration of permutations in cyclic representation; the theory of distributions; partitions, compositions, trees and linear graphs; and the enumeration of restricted permutations.
Originally published in 1980.
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Kundenbewertungen
Characterization (mathematics), Computation, Verb, G factor (psychometrics), Enumeration, Partial derivative, Elegiac, Imagery, Notation, Permutation, Change of variables, Euler's totient function, Enumerator (computer science), Sex organ, Probability, Tree (graph theory), TypeScript, Polynomial, Group theory, Mathematical induction, Theorem, Copulation, Naturphilosophie, Factorial moment generating function, Recurrence relation, Connectivity (graph theory), Parity (mathematics), Cycle index, Determinant, Exemplification, Result, Number theory, Analogy, Equation, Inclusion–exclusion principle, Distribution (mathematics), Inequality (mathematics), Laplace transform, Fertilisation, Directed graph, Gesture, Combinatorial proof, Join point, Occupancy, Scientific notation, Underscore, Generating function, Scholasticism, Trigonometric functions, Centroid, Summation, Function (mathematics), Explicit formulae (L-function), Renaissance humanism, Combination, Main diagonal, Posture (psychology), Rook polynomial, Allegory (category theory), Coefficient, Factorial moment, Instance (computer science), Variable (mathematics), Hypotenuse, Dissociation of sensibility, Philosophy, Connotation, Divisor (algebraic geometry), Riemann–Stieltjes integral, Theory