Hvad er oversættelsen af " LINEÆRE DIFFERENTIALLIGNINGER " på engelsk?

• linear differential equations

Eksempler på brug af Lineære differentialligninger på Dansk og deres oversættelser til Engelsk

Lineære differentialligninger af første orden.
Linear differential equation of first order.

Han gav seks forelæsninger om Lineære differentialligninger og deres anvendelser.
He gave six lectures on Linear differential equations and their applications.

Lineære differentialligninger med konstante koefficienter.
Linear differential equations of constant coefficients.

Halphen gjort store bidrag til lineære differentialligninger og algebraisk rummet kurver.
Halphen made major contributions to linear differential equations and algebraic space curves.

Lineære differentialligninger af anden orden med variable koefficienter.
Linear differential equations of second order with variable coefficients.

Og derefter forelagt sin afhandling i 1917 om grænse-værdi problemer for lineære differentialligninger.
And then submitted his thesis in 1917 on boundary value problems for linear differential equations.

Lineære differentialligninger af anden orden med konstante koefficienter.
Linear differential equations of second order and of constant coefficients.

Tidlige undersøgelser behandle linje geometri og lineære differentialligninger med algebraiske koefficienter.
Early studies deal with line geometry and linear differential equations with algebraic coefficients.

Han skrev om lineære differentialligninger, der drives frem af Pearson's arbejde og andet arbejde i forbindelse med statistikker.
He wrote on linear differential equations, prompted by Pearson 's work and other work related to statistics.

For eksempel i 1880, han vandt Grand Prix i Académie des Sciences for hans arbejde med lineære differentialligninger.
For example, in 1880 he won the Grand Prix of the Académie des Sciences for his work on linear differential equations.

Fuchs beriget teorien om lineære differentialligninger med de grundlæggende resultater.
Fuchs enriched the theory of linear differential equations with fundamental results.

Han tog skriftlige eksaminer i 1912 og 1913. og derefter forelagt sin afhandling i 1917 om grænse-værdi problemer for lineære differentialligninger.
He took written examinations in 1912 and 1913. and then submitted his thesis in 1917 on boundary value problems for linear differential equations.

Bevise eksistensen af lineære differentialligninger med en ordineret monodromic gruppe.
Prove the existence of linear differential equations having a prescribed monodromic group.

Struik, beskriver Fano's bidrag: Tidlige undersøgelser behandle linje geometri og lineære differentialligninger med algebraiske koefficienter.
Struik, in, describes Fano's contribution: Early studies deal with line geometry and linear differential equations with algebraic coefficients.

Et område, var, at af lineære differentialligninger; især arbejdede han på Sturm- Liouville problem og integrerende ligninger i almindelighed.
One area was that of linear differential equations; in particular he worked on the Sturm- Liouville problem and integral equations in general.

Dette er beskrevet af Bölling i: Fuchs beriget teorien om lineære differentialligninger med de grundlæggende resultater.
This is described by Bölling in: Fuchs enriched the theory of linear differential equations with fundamental results.

Her fokuseres specielt på lineære differentialligninger af anden orden med variable koefficienter, omend eksempelstoffet er langt fra udtømmende.
We focus in particular on the linear differential equations of second order of variable coefficients, although the amount of examples is far from exhausting.

Det følgende år, han opdagede, og offentliggjort en metode til løsning af systemer af lineære differentialligninger ved hjælp af successive tilnaermelsesvise.
The following year he discovered, and published, a method for solving systems of linear differential equations using successive approximations.

Birkhoff's arbejde med lineære differentialligninger, forskellen ligninger og den generaliserede Riemann problem meste alle opstået grundlag han lagt i sin afhandling.
Birkhoff's work on linear differential equations, difference equations and the generalised Riemann problem mostly all arose from the basis he laid in his thesis.

Hans ph.d. -afhandling nogle problemer i Boundary Value Theory af lineære Differentialligninger blev overvåget af Waldemar Trjitzinsky.
His doctoral dissertation Some Problems in the Boundary Value Theory of Linear Differential Equations was supervised by Waldemar Trjitzinsky.

Han var påvirket af arbejdet i Liouville og skrev både en lang papir og en to volumen afhandling om Laplace transformere og dens anvendelse til almindelig lineære differentialligninger.
He was influenced by the work of Liouville and wrote both a long paper and a two volume treatise on the Laplace transform and its application to ordinary linear differential equations.

Især han arbejdede på teorien om lineære differentialligninger, teorien om sandsynlighed(se) og ikke-euklidisk geometri.
In particular he worked on the theory of linear differential equations, the theory of probability(see) and non-euclidean geometry.

Det problem, som han var tackling var et særligt tilfælde af Hilbert's 23rd problem, nemlig: Bevise eksistensen af lineære differentialligninger med en ordineret monodromic gruppe.
The problem which he was tackling was a special case of Hilbert 's 23rd problem, namely: Prove the existence of linear differential equations having a prescribed monodromic group.

Også indeholdt åre metoder til at løse systemer af lineære differentialligninger der anvendte den karakteristiske værdi af en lineær substitution for første gang.
Also contained are methods to solve systems of linear differential equations which used the characteristic value of a linear substitution for the first time.

Efter at vinde et legat til at studere for hendes masteruddannelser på universitetet i Iowa, hun blev tildelt graden for en afhandling Forlængelsen af Galois teori til lineære differentialligninger i 1904.
After winning a scholarship to study for her master's degrees at the University of Iowa, she was awarded the degree for a thesis The extension of Galois theory to linear differential equations in 1904.

Indledning Hermed følger en samling eksempler på hvorledes man kan løse lineære differentialligninger med polynomiumskoefficienter ved potensrækkemetoden.
Preface Here follows a collection of examples of how one can solve linear differential equations with polynomial coefficients by the method of power series.

Efter denne han undervist på Kiev Kadet skole fra 1855 til 1862, der modtager sin magistergrad i 1862 for en afhandling om den operationelle metode og dens anvendelse til at løse lineære differentialligninger.
After this he taught at Kiev Cadet School from 1855 to 1862, receiving his Master's Degree in 1862 for a dissertation on the operational method and its application to solving linear differential equations.

Scheffé's ph.d. -afhandling den asymptotiske opløsninger af Visse Lineære Differentialligninger, hvor Koefficient af parameteren kan have en Zero blev overvåget af Rudolph E Langer.
Scheffé's doctoral dissertation The Asymptotic Solutions of Certain Linear Differential Equations in Which the Coefficient of the Parameter May Have a Zero was supervised by Rudolph E Langer.

Denne fordel, selvfølgelig, indebærer en begrænsning på omfanget af den behandling, fordi det er begrænset til den rationelle aspekter som opstår fra almindelige lineære differentialligninger med konstante koefficienter.
This advantage, of course, implies a restriction on the scope of the treatment, because it is limited to the rational aspects such as arise from ordinary linear differential equations with constant coefficients.

Beregninger kan være baseret på numeriske metoder, der løser de lineære differentialligninger i 3D og ikke kræver nogen forudsætninger for alt forenkle stress-strain state model.
Calculations can be based on numerical methods which solve the nonlinear differential equations in 3D and do not require any assumptions to overly simplify the stress-strain state model.

Hvordan man bruger "lineære differentialligninger" i en Dansk sætning

I Plus A3 STX onlinebog15 defineres lineære differentialligninger på formen: ! + = ℎ() hvor og ℎ er kontinuerte funktioner af x.

SIR MODEL PEST SIR-modellen Sir model pest Navigationsmenu Grafisk løsning af system af koblede ikke-lineære differentialligninger med parametre SIR-model.

ordens lineære differentialligninger samt Newtons afkølingslov.

Heltalligt estem 3.8 Lineære differentialligninger af første orden 92 Differentialligninger af 1.

Ib Michelsen Differentialligninger Ib Michelsen Ikast 203 2 Indholdsfortegnelse Indholdsfortegnelse Indholdsfortegnelse...2 Ligninger og løsninger...3 Indledning...3 Lineære differentialligninger af første orden...3 Læs mere MATEMATIK A-NIVEAU.

Blot viste det sig, at en matematisk løsning bestående af sådanne højst ikke-lineære differentialligninger var umulig.

Skal have kendskab til teorien for anden ordens lineære differentialligninger med konstante koefficienter.

Den fuldstændige og analytiske løsning til udtrykket for lineære differentialligninger af 1.

Klik her for at få svaret Svar: $y(t)=\frac{1}{3}e^{t^3}+C$, hvor $C$ er en konstant. 20: Anden ordens lineære differentialligninger Vis, at $e^{3t}$ er en løsning til $y'(t)=3y(t)$.

Skal have viden om første ordens differentialligninger, samt om systemer af lineære differentialligninger.

Hvordan man bruger "linear differential equations" i en Engelsk sætning

solutions of linear differential equations describing nondissipative systems.

Linear differential equations with constant coefficient.

Linear differential equations are ones whose solutions are linear.

Connections with modular linear differential equations will also be discussed.

Summary: Solution of linear differential equations by Laplace transforms.

Introduction to first- and second-order linear differential equations with applications.

The download Third Order Linear Differential Equations is then found.

Second order homogeneous linear differential equations with constant coefficients.

Homogenius linear differential equations of higher order. 5.

Linear differential equations with constant coefficients and Fourier transform.