Sentence examples for equation which characterizes the from inspiring English sources
A one state variable partial differential equation which characterizes the price of European type Asian option is discussed.
Then, a fixed-point proximity-gradient iterative scheme is developed based on the fixed-point equation which characterizes the solutions.
Direct simulation Monte Carlo (DSMC) method is an important approach for numerical solution of the population balance equation, which characterizes the dynamic evolution of particle size distribution in dispersed systems.
In this method, the Snell's law and the correspondence between the coordinates of object and the distortion free image are used to establish the partial differential equation which characterizes the freeform surface, and the partial differential equation can be solved to form the freeform surface.
The linear state equations, which characterize the temperature probability density evolution of the air conditioner population considering randomness, are proposed by solving CFPEs using the FDM to aggregate air conditioning loads.
Because the analytical solutions of CFPEs cannot be derived at present, linear state equations, which characterize the temperature probability density evolution of the air conditioner population considering randomness, are developed by solving CFPEs using the finite difference method (FDM).
The main contributions of this paper are as follows: 1) The linear state equations, which characterize the temperature probability density evolution of the air conditioner population considering randomness, are proposed by solving CFPEs using the FDM to aggregate air conditioning loads.
The quotient data, Q obs(h), were modelled with equation (6) using a second Flack parameter; it is this parameter which characterizes the absolute structure.
He also worked on the application of operator algebras to differential geometry, developing an index theorem analogous to the well-known Atiyah-Singer index theorem which characterizes the number of solutions for an elliptic differential equation.
Here we define the CVs of the period and amplitude distributions generated by randomly-perturbed parameters CV_Period(i) and CV_Amplitude(i) (Equation 13), which characterize the robustness of the period and amplitude to simultaneous changes in all kinetic parameters, assuming that the oscillators are always exposed to uncertainty or changes in parameters under strict environmental stresses.
