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Scalar–Tensor GravitationIn the frameworks of scalar-tensor gravitational theory the Lagrangian of scalar field whose
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Kinematics of finite elastoplastic deformations and nonelastic (plastic) components in the multiplicative representation of the deformation gradient tensor. We
Kinetic scalar curvature extended f(R) gravity term which consists of the first derivatives of the Ricci scalar. We develop the general formalism
Quantum electrodynamic approach to the conductivity of gapped graphene space time at any temperature. The formalism of the polarization tensor defined over the entire plane
Massles spin 3/2 field, spherical solutions, eliminating of the gauge degrees of freedom-Civita tensor exhibits existence of
the gauge solutions in the form of the covariant 4-gradient of an arbitrary
Statistical determination of the tensor of viscosity coefficientsStatistical determination of the tensor of viscosity coefficients
Topology of spin Hamiltonian and crystal field tensors for Mn2+ in ZnSeO4·6H2O crystalThe expansion of the {B2} and {B4} tensors of the spin Hamiltonian (SH) for Mn2+ (6S
Topology of spin Hamiltonian and crystal field tensors for Mn2+ in ZnSeO4·6H2O crystalThe expansion of the {B2} and {B4} tensors of the spin Hamiltonian (SH) for Mn2+ (6S
Kinematics of finite elastoplastic deformations and nonelastic (plastic) components in the multiplicative representation of the deformation gradient tensor. We
The evolution of the trabecular bone at a constant combined loading and the problem of uniform compression with stress tensor rotation at a predetermined angle. We have calculated
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