Distributions supported on conical surfaces and generated convolutions transform for some cones. The results are represented as
convolutions with particular kernels. We use
Differential-Difference Elliptic Equations with Nonlocal Potentials in Half-Spaces for an elliptic
equation with an arbitrary amount of potentials undergoing translations in arbitrary directions
Marcinkiewicz-type interpolation theorem for Morrey-type spaces and its corollaries to obtaining an analogue of O'Neil's inequality for
convolutions and to proving the boundedness
Preliminary shape design for screws and helical structures industry is presented, along with the parametric
equations for ruled helicoids which can be useful
Elliptic Equations with General-Kind Nonlocal Potentials in Half-Spaces-difference
equations such that the potential admits translations in arbitrary directions. Such
equations with nonlocal
Elliptic Equations with General-Kind Nonlocal Potentials in Half-Spaces-difference
equations such that the potential admits translations in arbitrary directions. Such
equations with nonlocal
Elliptic Equations with General-Kind Nonlocal Potentials in Half-Spaces-difference
equations such that the potential admits translations in arbitrary directions. Such
equations with nonlocal