When integrating simple expressions, the constant of integration, the \(+ c\) term, may remain an unknown. The value of \(c\) can be worked out when additional information is given in the question, ...
In this article, we shall solve the Dichotomy paradox with the integral. Those who have been paying attention will recall how the derivative and integral are actually inverses of each other or ...
[Math the World] claims that your calculus teacher taught you integration wrong. That’s assuming, of course, you learned integration at all, and if you haven’t forgotten it. The premise is ...
Note: This only works when \(x\) is measured in radians. We are now going to look at more complex trigonometric functions where we will use the general rule: \(\int {\cos (ax + b)dx = \frac{1}{a ...
On November 11, 1675, the world of mathematics witnessed a game-changing moment when German mathematician Gottfried Wilhelm Leibniz demonstrated integral calculus for the first time. He used it to ...
This book, first published in 2005, introduces measure and integration theory as it is needed in many parts of analysis and probability theory. The basic theory - measures, integrals, convergence ...
Stein The theory of pseudo-differential operators (which originated as singular integral operators) was largely influenced by its application to function theory in one complex variable and regularity ...
The mathematics minor is designed for students who want to learn new skills and develop new ways of framing and solving problems. It offers students the opportunity to explore connections among ...
This four-day mathematical physics conference takes place in Helsinki, September 3-6, 2024. It covers probabilistic and path integral methods in quantum and statistical field theory, highlighting in ...
It was a quiet week in the financial markets with the major indexes up about 1% (the small cap Russell 2000 was up almost 2%). No market moving news, so the markets crawled higher. Both the S&P ...