infinitesimal calculus , także: differential and integral calculus , także: calculus

It was a significant step on the way to modern infinitesimal calculus.

He is known for his work on infinitesimal calculus.

It became famous after 1649 and paved the way to infinitesimal calculus.

Another approach for a coordinate triangle is to use Infinitesimal calculus to find the area.

You will find the matter fully discussed in my work on the Infinitesimal Calculus.

In 1900, he became professor for infinitesimal calculus at Modena.

In 1802 Napoleon named him to the newly created chair of introduction to infinitesimal calculus.

Physical chemistry involves the use of infinitesimal calculus in deriving equations.

Given the name infinitesimal calculus, it allowed for precise analysis of functions within continuous domains.

In particular, they contain absolutely no infinitesimal calculus.

Some mathematicians objected to his methods of analysis founded on the infinitesimal calculus.

In 1695 he was involved in a controversy over the foundations of infinitesimal calculus with Leibniz.

His notation for the infinitesimal calculus is an example of his skill in this regard.

Furthermore, infinitesimal calculus was introduced into the social sciences, starting with Neoclassical economics.

This played a key role in the emergence of infinitesimal calculus in the 17th century.

The advent of infinitesimal calculus led to a general formula that provides closed-form solutions in some cases.

He made important discoveries in fields as diverse as infinitesimal calculus and graph theory.

"A brief introduction to infinitesimal calculus" University of Iowa.

The application of the infinitesimal calculus to problems in physics and astronomy was contemporary with the origin of the science.

The Newton-Leibniz approach to infinitesimal calculus was introduced in the 17th century.

His development of infinitesimal calculus opened up new applications of the methods of mathematics to science.

These 'very small' quantities are used in the Leibniz approach to the infinitesimal calculus.

The original infinitesimal calculus, attributed to Newton and Leibniz.

He also showed that the roots of a cubic equation can be derived by means of the infinitesimal calculus.

It became the foundation of Infinitesimal Calculus.