Примери за използване на Conformal mappings на Английски и техните преводи на Български
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He also wrote on conformal mappings.
This work on conformal mappings was published in four papers between 1868 and 1870.
His doctoral dissertation was on conformal mappings.
He introduced quasi- conformal mappings and differential geometric methods into complex analysis.
One important area which Schwarz worked on was that of conformal mappings.
A means of designing aerofoils using conformal mappings and the techniques of complex variables.
Influenced by Weyl and Eddington, Schouten investigated affine,projective and conformal mappings.
Then Hille began working with Marcel Riesz on conformal mappings and submitted a thesis on that topic in 1916;
To prove the theorem she used a new approach,applying a technique introduced by Ahlfors for conformal mappings.
He also obtained important results on conformal mappings showing that angles were preserved on the boundary almost everywhere.
His first paper On the roots of algebraic equations was published in 1921 andin the following year he published his first paper on conformal mappings.
Another area on which Suvorov worked was the theory of conformal mappings and quasi-formal mappings. .
However, he taught a course on conformal mappings, one of his current research interests, for a semester at Tomsk in 1936.
In the theory of boundary properties of analytic functions he proved an important result in 1919 on the invariance of sets of boundary points under conformal mappings.
Some of Christoffel's early work was on conformal mappings of a simply connected region bounded by polygons onto a circle.
Riemann's thesis was a strikingly original piece of work which examined geometric properties of analytic functions, conformal mappings and the connectivity of surfaces.
He used conformal mappings of polyhedra, applying a limit theorem to certain approximations to obtain the minimal surface required.
He wrote Riemanns Theorie der algebraischen Funktionen und ihre Integrals in 1882 which treats function theory in a geometric way connecting potential theory and conformal mappings.
I had the incredible luck of hitting upon a new approach,based on conformal mappings, which, with very considerable help from Nevanlinna and Pólya, led to a proof of the full conjecture.
He also worked on conformal mappings and potential theory, and he was led to study boundary value problems for partial differential equations and the theory of various functionals connected with them.
Ahlfors modestly writes in: I had the incredible luck of hitting upon a new approach,based on conformal mappings, which, with very considerable help from Nevanlinna and Pólya, led to a proof of the full conjecture.
Christoffel published papers on function theory including conformal mappings, geometry and tensor analysis, Riemann 's o-function, the theory of invariants, orthogonal polynomials and continued fractions, differential equations and potential theory, light, and shock waves.
He studied the relative location of the zeros of pairs of rational functions, zeros and topology of extremal polynomials, the critical points and level lines of Green 's functions andother harmonic functions, conformal mappings, Padé approximation, and the interpolation and approximation of continuous, analytic or harmonic functions.
His lectures there on n-dimensional geometry and conformal mappings, developing the work of Schwarz, was written up by Esteban Terrades who attended the lectures, and the course was published in Catalan.
In mathematics today the conformal mapping of the complex plane z z+ 1/z is called the Joukowski transformation. This gave Zhukovskii.
In mathematics today the conformal mapping of the complex plane z↦ z+ 1/z is called the Joukowski transformation.
The final part containing chapters on the maximum principle andthe distribution of values, geometric function theory and conformal mapping, and Nevanlinna theory.
It was in this work that he defined a conformal mapping of a triangle with arcs of circles as sides onto the unit disc which is now known as the'Schwarz function'.
Although not giving a complete solution,Fatou's work also made a major contribution to finding a solution to the related question of whether conformal mapping of Jordan regions onto the open disc can be extended continuously to the boundary.
He collaborated to produce important papers, one with Carathéodory on entire functions in 1907 andanother major work with Riesz in 1922 on conformal mapping.