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
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