Combinatorics and Number Theory of Counting Sequences
portes grátis
Combinatorics and Number Theory of Counting Sequences
Mezo, Istvan
Taylor & Francis Ltd
01/2023
498
Mole
Inglês
9781032475356
15 a 20 dias
920
Descrição não disponível.
I Counting sequences related to set partitions and permutations
Set partitions and permutation cycles.
Generating functions
The Bell polynomials
Unimodality, log concavity and log convexity
The Bernoulli and Cauchy numbers
Ordered partitions
Asymptotics and inequalities
II Generalizations of our counting sequences
Prohibiting elements from being together
Avoidance of big substructures
Prohibiting elements from being together
Avoidance of big substructures
Avoidance of small substructures
III Number theoretical properties
Congurences
Congruences vial finite field methods
Diophantic results
Appendix
Set partitions and permutation cycles.
Generating functions
The Bell polynomials
Unimodality, log concavity and log convexity
The Bernoulli and Cauchy numbers
Ordered partitions
Asymptotics and inequalities
II Generalizations of our counting sequences
Prohibiting elements from being together
Avoidance of big substructures
Prohibiting elements from being together
Avoidance of big substructures
Avoidance of small substructures
III Number theoretical properties
Congurences
Congruences vial finite field methods
Diophantic results
Appendix
Este título pertence ao(s) assunto(s) indicados(s). Para ver outros títulos clique no assunto desejado.
Bell Polynomials;Stirling Numbers;Negative Real Line;Exponential Generating Function;Meixner Polynomials;Universal Generating Functions;Bell Number;Minimal Polynomial;Log Concave Sequence;Hankel Transform;Eulerian Polynomial;Hankel Determinant;Pascal Triangle;Power Sum;Eulerian Numbers;Cauchy Number;Combinatorial Proof;Riemann Zeta Function;Binomial Coefficients;Bernoulli Polynomials;Young Tableau;Characteristic Polynomial;Bernoulli Numbers;Bessel Polynomials;Euler Gamma Function
I Counting sequences related to set partitions and permutations
Set partitions and permutation cycles.
Generating functions
The Bell polynomials
Unimodality, log concavity and log convexity
The Bernoulli and Cauchy numbers
Ordered partitions
Asymptotics and inequalities
II Generalizations of our counting sequences
Prohibiting elements from being together
Avoidance of big substructures
Prohibiting elements from being together
Avoidance of big substructures
Avoidance of small substructures
III Number theoretical properties
Congurences
Congruences vial finite field methods
Diophantic results
Appendix
Set partitions and permutation cycles.
Generating functions
The Bell polynomials
Unimodality, log concavity and log convexity
The Bernoulli and Cauchy numbers
Ordered partitions
Asymptotics and inequalities
II Generalizations of our counting sequences
Prohibiting elements from being together
Avoidance of big substructures
Prohibiting elements from being together
Avoidance of big substructures
Avoidance of small substructures
III Number theoretical properties
Congurences
Congruences vial finite field methods
Diophantic results
Appendix
Este título pertence ao(s) assunto(s) indicados(s). Para ver outros títulos clique no assunto desejado.
Bell Polynomials;Stirling Numbers;Negative Real Line;Exponential Generating Function;Meixner Polynomials;Universal Generating Functions;Bell Number;Minimal Polynomial;Log Concave Sequence;Hankel Transform;Eulerian Polynomial;Hankel Determinant;Pascal Triangle;Power Sum;Eulerian Numbers;Cauchy Number;Combinatorial Proof;Riemann Zeta Function;Binomial Coefficients;Bernoulli Polynomials;Young Tableau;Characteristic Polynomial;Bernoulli Numbers;Bessel Polynomials;Euler Gamma Function
