The solution of the initial value problem for the general dynamic equations in nonlinear elasticity under damping conditions
The space of bounded maps into a Banach space
The space of mappings into the sphere and its topological applications
The space of minimal prime ideals of a commutative ring
The space and the continuum hypothesis
The superposition operator in Musielak-Orlicz spaces of vector-valued functions
The tangent and the cotangent vector square of a pointed differential square
The theory of small changesin the domain of existence in the theory of partial differential equations and its applications
The utility of empty inverse limits
The weak Dirichlet and Neumann problem for the Laplacian in for bounded and exterior domains. Applications
The weak Radon-Nikodym property in Banach spaces
The wedge sum of differential spaces
[For the entire collection see Zbl 0742.00067.]Differential spaces, whose theory was initiated by R. Sikorski in the sixties, provide an abstract setting for differential geometry. In this paper the author studies the wedge sum of such spaces and deduces some basic results concerning this construction.
The Yang-Mills gradient flow in four dimensions
Theory of completely integrable equations
Theory of multipliers in spaces of differentiable functions and its applications
Three applications of differential equations in turbulence research
Three classes of uniform spaces
Three dimensional modelling of the peach in MAPLE
Linearized Gauss-Newton iteration method is used to determine main axes of the three-dimensional ellipsoid approximating a peach. Three independent photos displaying the peach as ground, side, and front view are used as data sources. System MAPLE 11 was used as a computer environment. A practical example is presented in order to demonstrate the usage of all required commands. The quality of approximation is evaluated as a final part of the paper.
Three-dimensional numerical model of neutron flux in hex-Z geometry
We present a method for solving the equations of neutron transport with discretized energetic dependence and angular dependence approximated by the diffusion theory. We are interested in the stationary solution that characterizes neutron fluxes within the nuclear reactor core in an equilibrium state. We work with the VVER-1000 type core with hexagonal fuel assembly lattice and use a nodal method for numerical solution. The method effectively combines a whole-core coarse mesh calculation with a more...
Three-point boundary value problem in a differential equation of the third order