laplace

He apparently invented it [1], or at least popularized it via Laplace transforms for solving differential equations.

Y is the integral(which in this context has nothing to do with integers)/laplace transform/fourier transform of y.

Beautiful piece of work, and resting on Laplace and Euler too, two other heroic oddballs.

Solving those without Laplace transforms is cruel, once the basic principles are understood of course.

The Bayesian networks was pioneered 200 years ago by LaPlace for example.

Pierre Simon de Laplace was the first person to hypothesize black holes.

I remember rediscovering fractional derivatives in college after learning about the Laplace transform derivative formula.

What, the Laplace transform could somehow be used to solve this?

My impression is that a lot of science that is applied to intelligent machines is based on a deterministic physical model based on Newton and LaPlace.

RLC in particular can be approached with Laplace Transforms.

I wonder why Fourier and Laplace transforms were dismissed very early on?

Moments later the guy shows that squaring the errors makes it equivalent to that thing Laplace did, and we now have a general rule.

(Laplace himself never called it a "demon".) etiology: causation; how things got how they are.

The first one I looked at gave Laplace functions and said "this list is not inclusive" instead of "exhaustive".

"Read Euler, read Euler, he is the master of us all." - Pierre-Simon Laplace Seriously though, 'Euler: The Master of Us All' by William Dunham was the book that got it going for me.

Speed of sound in a gas is calculated with the Newton-Laplace equation [1] which refers to K, the bulk modulus which is derived from the pressure and the adiabatic constant for ideal gases.

Laplace and Gauss were in mad competition to find a general rule for the pattern of errors for measurements in astronomy.

Laplace's demon was a hypothetical being able to see the entire present state of the universe and extrapolate the future from it.