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searching for Gaussian integral 8 found (42 total)

Integration using parametric derivatives (810 words) [view diff] no match in snippet view article find links to article

In calculus, integration by parametric derivatives, also called parametric integration, is a method which uses known Integrals to integrate derived functions

Proximity effect (electron beam lithography) (583 words) [view diff] exact match in snippet view article

can be determined experimentally by exposing shapes for which the Gaussian integral is easily solved, i.e. donuts, with increasing dose and observing

Martin Head-Gordon (314 words) [view diff] exact match in snippet view article find links to article

Head‐Gordon, Martin; Pople, John A. (1988). "A method for two‐electron Gaussian integral and integral derivative evaluation using recurrence relations". The

PQS (software) (1,465 words) [view diff] exact match in snippet view article

hyperpolarizabilities for HF and DFT wavefunctions. An efficient vectorized Gaussian integral package allowing high angular momentum basis functions and general

Quartic interaction (3,128 words) [view diff] exact match in snippet view article find links to article

represents the small Wick rotation needed to make the Minkowski-space Gaussian integral converge. The integrals over unconstrained momenta, called "loop integrals"

Scalar field theory (4,900 words) [view diff] exact match in snippet view article find links to article

represents the small Wick rotation needed to make the Minkowski-space Gaussian integral converge. The integrals over unconstrained momenta, called "loop integrals"

Feynman diagram (14,963 words) [view diff] exact match in snippet view article find links to article

is exactly analogous to the bosonic path integration formula for a Gaussian integral of a complex bosonic field: ∫eϕ∗Mϕ+h∗ϕ+ϕ∗hDϕ∗Dϕ=eh∗M−1hDet(M){\displaystyle

Gaussian network model (4,329 words) [view diff] no match in snippet view article find links to article

obtained by inserting the above p(ΔX) and taking the (generalized Gaussian) integral. Since, <ΔX⋅ΔXT>=<ΔY⋅ΔYT>=<ΔZ⋅ΔZT>=13<ΔR⋅ΔRT>{\displaystyle <\Delta