Dependence of solutions of a class of differential equations of the second order on a parameter
Multivalued mappings and Filippov's operation
Zprávy. Československá konference o diferenciálních rovnicích a jejich aplikacích
On convolution of continuous functions
On a certain modification of the theorem on the continuous dependence on a parameter
On the relation of solutions and coefficients of linear differential equation
A note to the construction of a linear differential equation with given solutions
Constructing the minimal differential relation with prescribed solutions
On some assumptions of the theorem on the continuous dependence on a parameter
On exponentially bounded solutions of linear parabolic difference-differential equations
On a generalization of the Perron integral on one-dimensional intervals
1981-- the bicentenary of Bernard Bolzano
A non absolutely convergent integral which admits transformation and can be used for integration on manifolds
Sets of solutions of differential relations
Jaroslav Kurzweil septuagenarian
Another Perron type integration in dimensions as an extension of integration of stepfunctions
For a new Perron-type integral a concept of convergence is introduced such that the limit of a sequence of integrable functions , is integrable and any integrable is the limit of a sequence of stepfunctions , .
Perron type integration on -dimensional intervals as an extension of integration of stepfunctions by strong equiconvergence
Pfeffer integrability does not imply -integrability
Equivalent definitions of regular generalized Perron integral
Perron-type integration on -dimensional intervals and its properties
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