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Projections of Finite Commutative Rings with Identity lattice isomorphisms of finite commutative rings with identity. The objective is to specify sufficient

Distribution function of finite-size lattice systems per particle in the grand canonical ensembleThe relationship of the size of finite lattice systems and their distribution functions per

Dependence of Critical Parameters of 2D Ising Model on Lattice Size on the case of a finite-size lattice. Our analytical expressions for the free energy and its derivatives (the

On Strongly Algebraically Closed LatticesIn this article some fundamental properties of existentially and algebraically closed lattices

Dominated operators from lattice-normed spaces to sequence Banach lattices consequence, we obtain that an atomless Banach lattice cannot have a finite-dimensional decomposition of a

Projections of Finite One-Generated Rings with Identity. Lattice isomorphisms of finite one-generated rings with identity are studied. We elucidate the general

Collective lattice resonances in arrays of dielectric nanoparticles: a matter of sizeCollective lattice resonances (CLRs) in finite-sized 2D arrays of dielectric nanospheres have been

DISJOINTNESS-PRESERVING ORTHOGONALLY ADDITIVE OPERATORS IN VECTOR LATTICES in the setting of vector lattices. First, we present a formula for the band projection onto the band generated

Asymptotics of parabolic Green's functions on lattices kernels on lattices. Their asymptotic expansions with respect to powers of the time variable

Size dependences of the lattice parameter and thermal expansion coefficient of C60 fullerite nanoparticles crystals and small particles, we investigate size effects in C60fullerite nanoparticles with fcc lattice

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