National Repository of Grey Literature 8 records found  Search took 0.00 seconds. 
Towards developing teachersď ability for grasping situations
Koman, M. ; Tichá, Marie
The authors deal with cultivation of grasping of real situations by teachers as well as pupils. They outline the role of "grasping situations" for the development of cognitine abilities. Thy put stress on formulation ofquestions, creation of problems and interpretation of results.
On improving teachersď beliefs about mathematical education
Tichá, Marie
The contribution is based on our belief about teacherďs decisive effect on the character of mathematical education. Therefore we put stress to the necessity to help teachers to shift them from "transferring of informations" to the "bringing of challenges, questions, problems". Some impulses how to influence teacherďs belief and our present experience from the work with teachers are given.
Modelling spherulite growth by planar tessellations
Saxl, Ivan ; Čermák, R. ; Ponížil, P.
Computer simulated models of planar Poisson-Voronoi and Johnson-Mehl tessellations are compared with a gradually growing thin spherulite layer of polypropylen. The growth kinetics is described and a non-homogeneous Johnson-Mehl tessellation is proposed as a suitable model.
Reliability of numerical computations
Segeth, Karel
The paper is a brief introduction to the subject of rounding erros and reliability of numerical computation.
Sobolev inequality with variable exponent
Rákosník, Jiří
Recently, an increasing attention has been payed to partial differential equations and variational integrals involving coefficients of nonstandard growth. A natural tool to handle some of the related problems may be theory of spaces of functions integrable with variable exponent. The paper discusses the Sobolev inequality in this context and shows that it holds if the exponentfunction is Lipschitz-continuous.
Supremum operators and optimal Sobolev inequalities
Pick, Luboš
We study the problem of optimality of rearrangement-invariant norms for which a Sobolev-type inequality holds. A key role is played by a Hardy-type operator involving supremum.
On boundedness of fractional maximal operators between classical Lorentz spaces
Opic, Bohumír
We characterize the boundedness of fractional power-logarithmic maximal operators between classical Lorentz spaces.
Approximation numbers of Hardy-type operators on trees
Harris, D. J. ; Lang, Jan
We present upper and lower estimates and an asymptotic result for the approximation numbers of the Hardy-type operator on a tree gama. The results include compactness criteria for the Hardy-type operator.

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