laplace
IPA: ɫʌpɫeɪs
Root Word: Laplace
noun
- (countable) A surname from French, famously held by:
- (mathematics) Pierre-Simon Laplace, French mathematician 1749-1827, used attributively in the names of various mathematical concepts named after him (see "Derived terms" below)
- A town in St. John the Baptist Parish, Louisiana, United States
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Examples of "laplace" in Sentences
- Laplace transform and z transform.
- Laplace form of the PID controller.
- Details are given in Laplace equation.
- Thanks for adding Laplace distribution to .
- In laplace transform, there is a complex variable "s".
- Laplace is an anthropomorphous white rabbit in a tuxedo.
- He worked on applications of the Laplace transformation.
- As a matrix representation of the discrete Laplace operator.
- The Laplace transform is analytic in the region of absolute convergence.
- In it, the discrete Laplace operator takes the place of the Laplace operator.
- Example algorithms are available, including fft2d, matmult, and laplace, along with an algorithm library.
- Attempts have been made by Laplace and his successors to fix certain limits within which the obliquity of the ecliptic shall always be confined.
- Anybody want to tell me what the transfer functions are in the laplace domain so i can do some open loop tuning and find the optimal gain and coefficients for a PID control system minimizing the integral of time*absolute error?
- "zone_info": "huffpost. living/blog; featured-posts = 1; living = 1; nickname = valerie-tarico; entry_id = 343163; christianity = 1; cognitive-science = 1; laplace = 1; psychology-of-belief = 1; psychology-of-religion = 1; the-inner-life = 1",
- HPConfig. blog_id = 3; var ads_page_type = 'bpage'; var zone_info = "huffpost. living/blog; featured-posts = 1; living = 1; nickname = valerie-tarico; entry_id = 343163; christianity = 1; cognitive-science = 1; laplace = 1; psychology-of-belief = 1; psychology-of-religion = 1; the-inner-life = 1"; if (top!
- Thevenin and Nortan's, maximum power transfer, wye-delta transformation, steady state sinusoidal analysis using phasors, fourier series, linear constant coefficient differential and difference equations; time domain analysis of simple RLC circuits. laplace and Z transforms: frequency domain analysis of RLC circuits, convolution,2-port network parameters, driving point and transfer functions, state equation for networks.