Sentence examples for develop calculus from inspiring English sources

A mathematician and physicist at Cambridge University, he discovered the Law of Universal Gravitation, began to develop calculus, and discovered that white light is composed of every color.

He shares credit with Newton in developing calculus independently.

Most modern historians believe that Newton and Leibniz developed calculus independently, although with very different notations.

We study their mapping properties between Sobolev spaces, develop a calculus and prove a Egorov type theorem.

In the early twentieth century, Jackson [1], the first scholar to develop q-calculus in a systematic way, introduced the notion of the definite q-integral and some classical concepts.

Fractional-order calculus developed from ordinary calculus is a generalization of the integration and differentiation to the noninteger- fractional- order genoninteger- fractional- order{t}^{q}) inoninteger- fractional- orderd q is the order of the operator.

It is now well established that Newton developed the calculus before Leibniz seriously pursued mathematics.

Sir Isaac Newton in England and Gottfried Wilhelm Leibniz in Germany had independently developed the calculus on a basis of heuristic rules and methods markedly deficient in logical justification.

Two mathematicians, Isaac Newton of England and Gottfried Wilhelm Leibniz of Germany, share credit for having independently developed the calculus in the 17th century.

He discovered the binomial theorem, and he developed the calculus, a more powerful form of analysis that employs infinitesimal considerations in finding the slopes of curves and areas under curves.

By adopting procedures that were becoming familiar in analytical mechanics and following from the principle of virtual work as introduced in 1717 by Johann Bernoulli for such discrete systems as pin-connected rigid bodies, Euler rendered the energy stationary and in this way developed the calculus of variations as an approach to the equations of equilibrium and motion of elastic structures.