Top 10 similar words or synonyms for partial_differential_equations_pdes
nonlinear_differential_equations 0.741144
ordinary_differential_equations 0.736804
stochastic_differential_equations 0.726336
markov_chains 0.713757
solved_analytically 0.711177
lyapunov_stability 0.706706
nonlinear_equations 0.705315
differential_equations 0.704324
algebraic_equations 0.701992
integro_differential_equations 0.696461
Top 30 analogous words or synonyms for partial_differential_equations_pdes
Article | Example |
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List of numerical analysis topics | Numerical partial differential equations — the numerical solution of partial differential equations (PDEs) |
Multidimensional system | There are also some studies combining "m"-D systems with partial differential equations (PDEs). |
Numerical partial differential equations | Numerical partial differential equations is the branch of numerical analysis that studies the numerical solution of partial differential equations (PDEs). |
Nash embedding theorem | for all vectors "u", "v" in "TM". This is an undetermined system of partial differential equations (PDEs). |
Elliptic partial differential equation | Second order linear partial differential equations (PDEs) are classified as either elliptic, hyperbolic, or parabolic. Any second order linear PDE in two variables can be written in the form |
Loewy decomposition | Loewy's results have been extended to linear partial differential equations (PDEs) in two independent variables. In this way, algorithmic methods for solving large classes of linear pde's have become available. |
Parametrix | In mathematics, and specifically the field of partial differential equations (PDEs), a parametrix is an approximation to a fundamental solution of a PDE, and is essentially an approximate inverse to a differential operator. |
Electromigration | The complete mathematical model describing electromigration consists of several partial differential equations (PDEs) which need to be solved for three-dimensional geometrical domains representing segments of an interconnect structure. Such a mathematical model forms the basis for simulation of electromigration in modern TCAD tools. |
Lumped element model | Mathematically speaking, the simplification reduces the state space of the system to a finite dimension, and the partial differential equations (PDEs) of the continuous (infinite-dimensional) time and space model of the physical system into ordinary differential equations (ODEs) with a finite number of parameters. |
Feynman–Kac formula | The Feynman–Kac formula named after Richard Feynman and Mark Kac, establishes a link between parabolic partial differential equations (PDEs) and stochastic processes. It offers a method of solving certain PDEs by simulating random paths of a stochastic process. Conversely, an important class of expectations of random processes can be computed by deterministic methods. Consider the PDE |