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Identities for Tribonacci-related sequences

Mathematics – Combinatorics
Scientific paper

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Identities in law between quadratic functionals of bivariate Gaussian processes, through Fubini theorems and symmetric projections

Mathematics – Probability
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Identities inspired by the Ramanujan Notebooks, second series

Mathematics – Number Theory
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Identities inspired from the Ramanujan Notebooks, first series (1998)

Mathematics – Classical Analysis and ODEs
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Identities involving Frobenius-Euler polynomials arising from non-linear differential equations

Mathematics – Number Theory
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Identities involving Narayana polynomials and Catalan numbers

Mathematics – Combinatorics
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Identities involving values of Bernstein, q-Bernoulli and q-Euler polynomials

Mathematics – Number Theory
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Identities of conformal algebras and pseudoalgebras

Mathematics – Rings and Algebras
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Identities of dual Leibniz algebras

Mathematics – Rings and Algebras
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Identities of nonterminating series by Zeilberger's algorithm

Mathematics – Classical Analysis and ODEs
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Identities of Structure Constants for Schubert polynomials and Orders on S_n

Mathematics – Algebraic Geometry
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Identities of symmetry for Bernoulli polynomials arising from quotients of Volkenborn integrals invariant under S_3

Mathematics – Number Theory
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Identities of symmetry for Euler polynomials arising from quotients of fermionic integrals invariant under S_3

Mathematics – Number Theory
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Identities of symmetry for generalized Bernoulli polynomials

Mathematics – Number Theory
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Identities of symmetry for generalized Euler polynomials

Mathematics – Number Theory
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Identities of symmetry for generalized twisted Bernoulli polynomials twisted by ramified roots of unity

Mathematics – Number Theory
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Identities of symmetry for generalized twisted Bernoulli polynomials twisted by unramified roots of unity

Mathematics – Number Theory
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Identities of symmetry for q-Bernoulli polynomials

Mathematics – Number Theory
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Identities of symmetry for q-Euler polynomials

Mathematics – Number Theory
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Identities of the Function f(x,y) = x^2 + y^3

Mathematics – General Mathematics
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