相关论文: A note on the convergence of the Adomian decomposi…
This is a short note on the log canonical inversion of adjunction.
This note gives a new construction of Takayasu's cofibrations.
This short note, in part of expository nature, points out several new or recent consequences of a quite nice decomposition for positive semi-definite matrices.
The Adomian Decomposition Method (ADM) is a very effective approach for solving broad classes of nonlinear partial and ordinary differential equations, with important applications in different fields of applied mathematics, engineering,…
We obtain some new inequalities of Chebyshev Type.
In this note, we demonstrate the convergence of the Demailly approximation of a general (weakly) upper semi-continuous weight.
Using Singular Rescaling We Prove Some Bifurcation Results. This note Presents short proofs for some Bifurcation results which had been appeared with other authors.
We introduce a new method in the attempt to prove the Jacobian conjecture. In the complex dimension 2 case, we apply this method to prove some new results related the Jacobian conjecture.
In this note we provide a simple formula of general term of recurrent sequence.
We propose a method for obtaining the Schmidt decomposition of bipartite systems with continuous variables. It approximates the modes to the prescribed accuracy by well known orthogonal functions. We give some criteria for the control of…
This note contains a complete proof of the Abhyankar-Moh-Suzuki theorem (in characteristic zero case).
Using geometric homology and cohomology we give a simple and conceptual proof of the Thom isomorphism theorem.
Finding a computationally efficient algorithm for the inverse continuous wavelet transform is a fundamental topic in applications. In this paper, we show the convergence of the inverse wavelet transform.
This note is supposed to answer some questions on deformation theory in derived algebraic geometry. We show that derived algebraic geometry allows for a geometrical interpretation of the full cotangent complex and gives a natural setting…
An algebraic deformation theory of dialgebra morphisms is obtained.
The main aim of the present note is to prove new Hadamard like integral inequalities for the product of the convex functions.
In this note we give some new results concerning the subgroup commutativity degree of a finite group $G$. These are obtained by considering the minimum of subgroup commutativity degrees of all sections of $G$.
Our goal in the present paper is to give a new ergodic proof of a well-known Veech's result, build upon our previous works.
In this article, we present semiorthogonal decompositions for twisted forms of grassmannians
A systematic method of summing the corrections to the renormalon residue arising from higher order renormalons is discussed.