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Statements

Subject Item

n2:RIV%2F00216305%3A26230%2F09%3APU82702%21RIV10-MSM-26230___

rdf:type

n8:Vysledek skos:Concept

dcterms:description

Motto: For the derivates of all decent functions analytic formulas can be found but with integration this is only<br>true for very special decent functions.<br>The aim of our paper is to describe new modern numerical methods based on the Taylor Series Method and to show how<br>to compare speed and accuracy of numerical methods. It is also the aim of our paper to show how to calculate finite integrals<br>that are the fundamental part in signal processing, especially in Fourier analysis. It is a fact that the accuracy and stability<br>of the algorithms we have designed significantly exceeds the presently known systems from abroad. In particular, the paper<br>wants to concentrate, using the previous results and latest development trends, on the simulation of dynamic systems and on<br>extremely exact mathematical computations. Motto: For the derivates of all decent functions analytic formulas can be found but with integration this is only<br>true for very special decent functions.<br>The aim of our paper is to describe new modern numerical methods based on the Taylor Series Method and to show how<br>to compare speed and accuracy of numerical methods. It is also the aim of our paper to show how to calculate finite integrals<br>that are the fundamental part in signal processing, especially in Fourier analysis. It is a fact that the accuracy and stability<br>of the algorithms we have designed significantly exceeds the presently known systems from abroad. In particular, the paper<br>wants to concentrate, using the previous results and latest development trends, on the simulation of dynamic systems and on<br>extremely exact mathematical computations.

dcterms:title

New Trends in Taylor Series Based Computations New Trends in Taylor Series Based Computations

skos:prefLabel

New Trends in Taylor Series Based Computations New Trends in Taylor Series Based Computations

skos:notation

RIV/00216305:26230/09:PU82702!RIV10-MSM-26230___

n4:aktivita

n18:Z

n4:aktivity

Z(MSM0021630528)

n4:dodaniDat

n9:2010

n4:domaciTvurceVysledku

n5:3176908 n5:7652488 n5:7050755

n4:druhVysledku

n14:D

n4:duvernostUdaju

n20:S

n4:entitaPredkladatele

n17:predkladatel

n4:idSjednocenehoVysledku

329494

n4:idVysledku

RIV/00216305:26230/09:PU82702

n4:jazykVysledku

n13:eng

n4:klicovaSlova

Differential equations, TKSL, MTSM, ORD, Finite integrals

n4:klicoveSlovo

n10:TKSL n10:Finite%20integrals n10:Differential%20equations n10:MTSM n10:ORD

n4:kontrolniKodProRIV

[179862B22E60]

n4:mistoKonaniAkce

Rethymno, Crete

n4:mistoVydani

Rethymno, Crete

n4:nazevZdroje

Numerical Analysis and Applied Mathematics

n4:obor

n6:JC

n4:pocetDomacichTvurcuVysledku

3

n4:pocetTvurcuVysledku

3

n4:rokUplatneniVysledku

n9:2009

n4:tvurceVysledku

Kunovský, Jiří Šátek, Václav Kraus, Michal

n4:typAkce

n19:WRD

n4:zahajeniAkce

2009-09-18+02:00

n4:zamer

n21:MSM0021630528

s:numberOfPages

4

n12:hasPublisher

American Institute of Physics

n3:isbn

978-0-7354-0705-3

n16:organizacniJednotka

26230