Related papers: Note on the Chen-Lin result with Li-Zhang method

A new simple proof of Stirling's formula via the partial fraction expansion for the tangent function is presented.

An observation on Hall-Littlewood polynomials.

We settle in the affirmative the Graham-Sloane conjecture.

In this paper we constructed new q-extension of Bernstein polynomials. Fron those q-Berstein polynomials, we give some interesting properties and we investigate some applications related this q-Bernstein polynomials.

By using a new test function and the gradient estimate technique, we obtain a better Bernstein type result of translating solitons.

In this paper, we introduce a new family of codes relevent for rank and sum-rank metrics. These codes are based on an effective Chinese remainders theorem for linearized polynomials over finite fields. We propose a decoding algorithm for…

We give a sketch for an alternative proof of a recent result by J. Tseng.

In this note, we establish some new results on some special types of function algebras and also give new proofs to some existing ones

A simple proof of the celebrated theorem of Lee and Yang is attempted in this short note.

In this paper we give a complete proof of the Brumer-Stark conjecture over $\mathbf{Z}$.

We provide new sufficient conditions under which Ryser's conjecture holds.

The paper contains an alternative proof of M. Kontsevich Formality Theorem.

We obtain some results related to Romanoff's theorem.

We obtain another proof of Hermite's integral for the Hurwitz zeta function.

We study an inequality suggested by Littlewood, our result refines a result of Bennett.

We prove a new q-analogue of Nicomachus's Theorem about the sum of cubes and some related results.

The aim of this paper is to give a proof of improving of Zalcman's lemma.

Extending the idea in [Impagliazzo, R., Moore, C. and Russell, A., An entropic proof of Chang's inequality. SIAM Journal on Discrete Mathematics, 28(1), pp.173-176.] we give a short information theoretic proof for Chang's lemma that is…

We prove several Stern's type congruences for generalized bernoulli numbers.

We survey the classical results of the Dirichlet Approximation Theorem.