activity
20102026
most citedHardy inequalities with double singular weights

4 citations · 4 across the 8 of their papers we have counts for

collaborators

8 papers

math.AP2026

Nonlinear parabolic problem with time fractional derivative

Nikolai Kutev, Tsviatko Rangelov

Time fractional parabolic problem for p-Laplacian with double singular Hardy-type potential is considered. Comparison principle and appriory estimates for the weak solutions are pr…

math.AP2023

Theoretical study of nonlinear wave equations with combined power-type nonlinearities with variable coefficients

Milena Dimova, Natalia Kolkovska, Nikolai Kutev

In this paper, we study the initial boundary value problem for the nonlinear wave equation with combined power-type nonlinearities with variable coefficients. The global behavior o…

math.AP2023

Improved Hardy inequality with logarithmic term

Nikolai Kutev, Tsviatko Rangelov

New Hardy type inequality with double singular kernel and with additional logarithmic term in a ball is proved. As an application an estimate from below of…

math.AP2021

Control properties for heat equation with double singular potential

Nikolai Kutev, Tsviatko Rangelov

The aim of this article is to study the noncontrollability of the heat equation with double singular potential at an interior point and on the boundary of the domain.

math.AP2020

Sharp Hardy inequalities in an exterior of a ball

Nikolai Kutev, Tsviatko Rangelov

New Hardy type inequalities in sectorial area and as a limit in an exterior of a ball are proved. Sharpness of the inequalities is shown as well.

math.AP2020★ 4 cited

Hardy inequalities with double singular weights

Nikolai Kutev, Tsviatko Rangelov

The aim of this paper is to obtain new Hardy inequalities with double singular weights - at an interior point and on the boundary of the domain. These inequalities give us the poss…

math.DG2010

Minimal surfaces in foliated by circles

N. Kutev, V. Milousheva

We deal with minimal surfaces in the unit sphere , which are one-parameter families of circles. Minimal surfaces in foliated by circles were first investigated by Riema…

math.DG2010

Complete Integrability of a Nonlinear Elliptic System, Generating Bi-Umbilical Foliated Semi-Symmetric Hypersurfaces in

N. Kutev, V. Milousheva

We find explicitly all bi-umbilical foliated semi-symmetric hypersurfaces in the four-dimensional Euclidean space.