Introduction: Microdosimeters are helpful for dose equivalent measurement in unknown radiation fields. The favorable physical and mechanical properties of the detector-grade chemical vapor deposition diamond materials have made the diamond microdosimeters suitable candidate for radioprotection applications in space. The purpose of this work is the investigation of the dose equivalent response o...

In this paper a (lattice) region is a connected union of unit squares in the square lattice. A domino is the union of two unit squares that share an edge. A (domino) tiling of a region R is a covering of R by dominos such that there are no gaps or overlaps. Denote by T(R) the number of tilings of the region R. The Aztec diamond of order n is defined to be the union of all the unit squares with ...

Two d i f f e r e m kynthetic diamond-based Xray transmitting beam position monitor (XBPM) prototypes have been studied with an undulator white beam at the European Synchrotron Radiation Facility (ESRF) ID-6 beamline. Of particular interest was the possibility of designing an integral window and filtedphoton beam position monitor for the Advanced Photon Source (APS) high heat flux insertion dev...

Recently, new developments of the theory and applications of dynamic derivatives on time scales were made. The study provides an unification and an extension of traditional differential and difference equations and, in the same time, it is a unification of the discrete theory with the continuous theory, from the scientific point of view. Moreover, it is a crucial tool in many computational and ...

2D materials have opened a new field in science with outstanding scientific and technological impact. A largely explored route for the preparation of is exfoliation layered crystals weak forces between their layers. However, its application to covalent remains elusive. Herein, further step taken by introducing germanium, narrow-bandgap semiconductor presenting 3D diamond-like structure strong b...

For every non-integral $\alpha \gt 1$, the sequence of integer parts $n^{\alpha }$ $(n=1,2,\ldots )$ is called Piatetski-Shapiro with exponent $ and let $\mathrm {PS}(\alpha denote set all terms this sequence.