Both strong and weak interface constitutive relations are introduced to model the two physical interfaces (i.e. beam/adhesive and adhesive/plate), whereas a strong formulation is used to model the mathematical interfaces between layers inside each physical components.
Here, we looked at the neural base of mathematics from this novel perspective, with Mathematical Logic as the obvious "language-mathematics interface".
TIGER uses a custom Matlab class CMPI Commonn Mathematical Programming Interface) to create and solve mathematical programming problems.
Mathematical models of interface called cohesive zone models simulate the mechanical behavior of these interfaces when subjected to stress, including possible loss of adherence resulting from the action of a load greater than that supported by the interface.
This formulation is able to model, by means of a specific interpretation of the damage variable and in a relevant mathematical setting, the interface intermediate mechanical properties, during the microcracks spreading process up to the discontinuity surface formation (macrocrack).
MATLAB/Simulink was introduced in mathematics-intensive courses due to its user-friendly interface for mathematical model simulations.
From the mathematical modeling of the interface composition, we can conclude that Sn-2 monopalmitin can desorb lipase from the interface, which, together with exclusion of substrate from the interface, explains the gradually decreased triglyceride hydrolysis that occurs during the digestion.
The mathematical analysis of these interface conditions is first presented.
This requires a specific mathematical treatment of the interface, which must be regarded as a thin elastic layer.
