Примери за използване на To the calculus на Английски и техните преводи на Български
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Its use goes back to the calculus of variations where one searches for a function which minimizes a certain functional.
He wrote only one book An introduction to the calculus of variations(1950).
Gave birth to the calculus of the infinite conceived and brought to perfection by Kepler, Cavalieri, Fermat, Leibniz and Newton.
And how it relates to the calculus of variations?
Herschel, together with Peacock,translated Lacroix 's Traité du calcul différentiel et du calcul intégral which examined these different approaches to the calculus.
Perhaps his most important contribution was to the calculus of several variables.
In this book Saint-Venant, a convinced atomist, presented forces as divorced from the metaphysical concept of cause and from the physiological concept of muscular effort, both of which, in his opinion,obscured force as a kinematic concept accessible to the calculus.
Not everyone found Lagrange's approach to the calculus the best however, for example de Prony wrote in 1835.
This was a high-quality textbook devoted to the calculus of fluxions, the Newtonian version of the infinitesimal calculus. .
In 1900 he published A Course on Applications of Differential and Integral Calculus to Geometry and, in 1934,he published An Introduction to the Calculus of Variations.
Carathéodory made significant contributions to the calculus of variations, the theory of point set measure, and the theory of functions of a real variable.
Its primary aim has been to open up new fields of capital accumulation in domains hitherto regarded off-limits to the calculus of profitability.
Other topics covered here include various approaches to the calculus(including the method of exhaustion), and grounds for asserting the certainty of mathematics.
If the 10thspin is also unsuccessful, you will have one last try to have your colour come out which should be successful according to the Calculus Of Probability.
Teaching profoundly influenced Gregory,particularly in providing the twin keys to the calculus, the method of tangents(differentiation) and of quadratures(integration).
We should also say that the Analytical Society was not the first move towards Continental mathematics in England, for Woodhouse who was one of Herschel's lecturers at Cambridge,had written a fine book which took the Leibniz approach to the calculus rather than Newton 's approach.
In 1862 he moved chairs again, but remaining in Turin,to the Introduction to the Calculus and the following year to Infinitesimal Calculus. .
Ontology, which is an axiomatised theory of common names based on protothetic which may be characterised as a cross between traditional term logic and modern type theory, containing, besides singular terms, also empty and plural terms and a host of other interesting features; and Mereology, which is an axiomatic extension of ontology for a theory of classes quite different from set theory providing a formal theory of part andwhole similar to the calculus of individuals.
They were An existence theorem for a differential equationof the second order, with an application to the calculus of variations and Sufficient condition for a minimum with respect to one-sided variations.
In 1817 he tried to understand the Continental approach to the calculus by reading Wallace 's article Fluxions which was published in the Edinburgh Encyclopaedia in 1815 and used Leibniz 's differential notation.
Perhaps his most significant contribution, however,was the fact that he advocated the Continental approach to the calculus and was one of the first in Britain to do so.
In addition to his 1922 book, Richardson published about 30 papers on the mathematics of the weather andin these he made contributions to the calculus and to the theory of diffusion, in particular eddy-diffusion in the atmosphere.
Influenced by methods which Caccioppoli had developed, De Giorgi went on to develop new techniques in geometric measure theory andhe applied his results to the calculus of variations proving his regularity theorem for almost all minimal surfaces.
It is desirable to clean the calculus, which lead to rapid increase of product effectiveness.
In 1702 he applied the calculus to clocks driven by a spring.