The two links are simplified into Euler-Bernoulli beams and the coupled partial differential equation-ordinary differential equation dynamic model is established via Hamiltonian's principle. Two ...

Bernoulli's equation is a simple but incredibly important equation in physics and engineering that can help us understand a lot about the flow of fluids in the world around us. It essentially ...

Panelists discuss how pulmonary arterial hypertension diagnosis requires comprehensive evaluation including right heart catheterization to confirm hemodynamic criteria, with normal mean PA ...

On the other side of that equation, the Seahawks will see some ... The Seahawks' net rest differential this season, the fourth best rest differential in the league. For those not familiar with ...

Congress created the "differential pay statute" in 2009, requiring that the federal government pay reserve members their full salaries when called up in support of a declared national emergency.

In the past few years, fractional differential equations have emerged as a strong and well-organized mathematical tool in the study of many occurrences in science and engineering. Research in ...

Abstract: This paper establishes a connection between non-convex optimization and nonlinear partial differential equations (PDEs). We interpret empirically successful relaxation techniques motivated ...

This book is an introduction to the general theory of second order parabolic differential equations, which model many important, time-dependent physical systems. It studies the existence, uniqueness, ...

The contemporary approach of J Kurzweil and R Henstock to the Perron integral is applied to the theory of ordinary differential equations in this book. It focuses mainly on the problems of continuous ...

We study the classical linear partial differential equations: Poisson's equation and the heat equation. We learn about representation formulas for solutions, maximum principles, and energy estimates.