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I. P. GOULDEN, D. M. JACKSON AND R. VAKILConjecture. The approach is through the Ekedahl-Lando-Shapiro-Vainshtein theorem, which establishes the \polynomiality" of Hurwitz numbers, from which we pick...
I. P. GOULDEN, D. M. JACKSON AND R. VAKILConjecture. The approach is through the Ekedahl-Lando-Shapiro-Vainshtein theorem, which establishes the \polynomiality" of Hurwitz numbers, from which we pick...
Let (n) denote the number of overpartitions of n. It was conjectured by Hirschhorn and Sellers that (40n + 35) ≡ 0 (mod 40) for n ≥ 0. Employing 2-dissection formulas of theta functions due to Ramanuj...
In this paper, the Goldbach Conjecture﹛1, 1﹜ is proved by the complex variable integration. To prove the conjecture, a new function is introduced into Dirichlet series. And then, by using the Perron F...
A proof for a conjecture by Shadrin and Zvonkine, relating the en-tries of a matrix arising in the study of Hurwitz numbers to a certain sequence of rational numbers, is given. The main tools used are...
We give a proof for a conjecture suggested by Olivier de La Grandville and Robert M. Solow, which says that the general mean of two positive numbers, as a function of its order, has one and only one i...
We obtain a system of relations between Hodge integrals with one-class. As an application, we show that its first non-trivial relation implies the Witten’s Conjecture/Kontsevich Theorem.
We prove a remarkable formula for Hodge integrals conjectured by Mari˜no and Vafa [23] based on large N duality, using functorial virtual localization on certain moduli spaces of relative stable ...
We outline a proof of a remarkable formula for Hodge integrals conjectured by Mari˜no and Vafa based on large N duality.

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