Examples of using Integrals in English and their translations into Hungarian
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ECTS: series and integrals.
Elliptic integrals are a function of two arguments.
Line and surface integrals.
Multiple Integrals, Line and Surface Integrals.
Require one to use integrals.
Provided that all integrals exist and are finite.
Therefore sadly, we cannot compute these integrals.
Analysis(derivatives, integrals, extrema, interpolation).
ECTS: functions of several variables and multiple integrals.
The way functions, integrals, and derivatives are phrased is uniform.
Wrote many papers on the convergence of series and integrals and allied topics.
In general, those integrals cannot be expressed in analytical form.
For example, the objects f(x)= δ(x) and g(x)= 0 are equaleverywhere except at x= 0 yet have integrals that are different.
Elliptic integrals generally can not be expressed in terms of elementary functions.
Many expressions which arerelatively simple do not have integrals that can be expressed in closed form.
In general, elliptic integrals cannot be expressed in terms of elementary functions.
In addition, ifthe inequality between functions is strict, then the inequality between integrals is also strict.
Volume 2 covered multiple integrals, differential equations, and differential geometry.
Using the text editor, you can enter arbitrary functions and solve systems of linear equations or evaluate integrals.
Definite and indefinite integrals and their applications are covered, including improper integrals.
The turning point in Levinson's studies had come when he signed up forWiener's graduate course on Fourier series and integrals in 1933-34.
Fubini's theorem shows that such integrals can be rewritten as an iterated integral.
He continued his mathematical work, however, and at this time he worked on hypergeometric series andinvestigated relations between integrals and series.
Not all integrals of the motion, however, are of equal importance in mech- mechanics.
Vallée Poussin's first mathematical research was on analysis,in particular concentrating on integrals and solutions of differential equations.
In the theory of integrals he generalised the beta function and examined integrals of the form.
He worked both on ordinary andpartial differential equations studying abelian integrals, automorphic functions and functional equations.
He showed how to find integrals of a general system of partial differential equations by using sequential complete systems instead of passing to Jacobian systems.
Slutsky introduced stochastic concepts of limits, derivatives and integrals between 1925 to 1928 while he worked at the Conjuncture Institute.
In his writings and problem-solving, Martin dealt mostly with Diophantine analysis, probability,elliptic integrals, logarithms, and properties of numbers and triangles.