Montecarlo Methods to Efficently Compute Volume of Solids

Kamil Czapla; Mariusz Pleszczyński

Montecarlo Methods to Efficently Compute Volume of Solids

Kamil Czapla
, Mariusz Pleszczyński

Katedra Metod Matematycznych w Technice i Informatyce (RMS/RMS3)

University of Technologies

Wyniki badań: Wkład do czasopisma › Artykuł z konferencji › recenzja

Abstrakt

In this work we present and compare chosen Monte Carlo methods, used to calculate solid's volume. Such solids are defined with a certain surface ρ(φ, θ) wich results in classical methods being hard or impossible to apply. In designating those volume, due to the desire to shorten calculation time, we will apply parallel calculations.

Język oryginału	angielski
Strony (od–do)	1-9
Liczba stron	9
Czasopismo	CEUR Workshop Proceedings
Tom	3118
Status publikacji	Opublikowano - 2021
Wydarzenie	2021 International Conference of Yearly Reports on Informatics, Mathematics and Engineering, ICYRIME 2021 - Virtual, Online Czas trwania: 9 lip 2021 → …

Obszary tematyczne ASJC Scopus

Informatyka ogólna

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Cytowanie

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title = "Montecarlo Methods to Efficently Compute Volume of Solids",

abstract = "In this work we present and compare chosen Monte Carlo methods, used to calculate solid's volume. Such solids are defined with a certain surface ρ(φ, θ) wich results in classical methods being hard or impossible to apply. In designating those volume, due to the desire to shorten calculation time, we will apply parallel calculations.",

keywords = "Double integral, Monte Carlo methods, parallel computations",

author = "Kamil Czapla and Mariusz Pleszczy{\'n}ski",

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TY - JOUR

T1 - Montecarlo Methods to Efficently Compute Volume of Solids

AU - Czapla, Kamil

AU - Pleszczyński, Mariusz

PY - 2021

Y1 - 2021

N2 - In this work we present and compare chosen Monte Carlo methods, used to calculate solid's volume. Such solids are defined with a certain surface ρ(φ, θ) wich results in classical methods being hard or impossible to apply. In designating those volume, due to the desire to shorten calculation time, we will apply parallel calculations.

AB - In this work we present and compare chosen Monte Carlo methods, used to calculate solid's volume. Such solids are defined with a certain surface ρ(φ, θ) wich results in classical methods being hard or impossible to apply. In designating those volume, due to the desire to shorten calculation time, we will apply parallel calculations.

KW - Double integral

KW - Monte Carlo methods

KW - parallel computations

UR - https://www.scopus.com/pages/publications/85128523863

M3 - Conference article

AN - SCOPUS:85128523863

SN - 1613-0073

VL - 3118

SP - 1

EP - 9

JO - CEUR Workshop Proceedings

JF - CEUR Workshop Proceedings

T2 - 2021 International Conference of Yearly Reports on Informatics, Mathematics and Engineering, ICYRIME 2021

Y2 - 9 July 2021

ER -

Montecarlo Methods to Efficently Compute Volume of Solids

Abstrakt

Obszary tematyczne ASJC Scopus

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Cytowanie