Advances in Mathematics Research

"Advances in Mathematics Research" presents original studies on the leading edge of mathematics. Each article has been carefully selected in an attempt to present substantial research results across a broad spectrum. Topics discussed include multi-parts geometry-based finite elements modelling in biomechanics; categorical abstract algebraic logic; parallelisation of neural network building and training; over-determined boundary value problems for linear equations of elastodynamics and their applications to elastic wave diffraction theory and two finite methods for nearly incompressible linear elasticity using simplicial meshes.