activity
20122016
most citedGoing Beyond Variation of Sets

1 citations · 1 across the 8 of their papers we have counts for

collaborators

8 papers

math.MG2016★ 1 cited

Going Beyond Variation of Sets

Miroslav Chlebik

We study integralgeometric representations of variations of general sets in the Euclidean n-space without any regularity assumptions. If we assume, for example, that just one p…

math.MG2015

On the Erdös similarity problem

Miroslav Chlebik

New partial results are obtained related to the following old problem of Erdös: for any infinite set of real numbers to show that there is always a measurable (or, equivalently…

math.AP2012

Blow-up Rate Estimates for a Semilinear Heat Equation with a Gradient Term

Maan A. Rasheed, Miroslav Chlebik

We consider the the pointwise estimates and the blow-up rate estimates for the zero Dirchilet problem of the semilinear heat equation with a gradient term.

math.AP2012

The Blow up Rate Estimates for a Reaction Diffusion System with Gradient Terms

Maan A. Rasheed, Miroslav Chlebik

We concider, the blow-up solutions for a coupled reaction diffusion system with gradient terms. The main purpose is to understand whether the gradient terms effect the blow-up prop…

math.AP2012

On Blow-up of A Reaction Diffusion System Coupled in Both Equations and Boundary Conditions

Maan A. Rasheed, Miroslav Chlebik

We study the blow up solutions of a semilinear reaction diffusion system coupled in both equations and boundary conditions. The main purpose is to understand how the reaction terms…

math.AP2012

On Blow-up of a Seimilinear Heat Equation with Nonlinear Boundary Conditions

Maan A. Rasheed, Miroslav Chlebik

This paper deals with the blow-up properties of the solutions of the semilinear heat equation

math.AP2012

The Blow-up Rate Estimates for a System of Heat Equations with Nonlinear Boundary Conditions

Maan A. Rasheed, Miroslav Chlebik

This paper deals with the blow-up properties of positive solutions to a system of two heat equations.

math.AP2012

Blow-up Rate Estimates for Parabolic Equations

Maan A. Rasheed, Miroslav Chlebik

We consider the blow-up sets and the upper blow-up rate estimates for two parabolic problems defined in a ball.