Add to ORKGMultiple-precision calculation is necessary for precisely solving scientific engineering problems. Extremely long precision is employed to evaluate the mathematical constant, e.g. π, γ(Euler's constant), e(Nepier's constant) etc. To develope multiple-precision computing software, we try to calculate π with more than one million decimal digits. The proto-type code is verified by performing calculation with numerical examples and evaluated rapidness of calculation. Hother to π with 16,777,199 decimal digit is obtained
International audienceMany scientific computing applications demand massive numerical computations o...
報告番号: 乙14183 ; 学位授与年月日: 1999-02-22 ; 学位の種別: 論文博士 ; 学位の種類: 博士(理学) ; 学位記番号: 第14183号 ; 研究科・専攻: 理学系研究
Most existing implementations of multiple precision arithmetic demand that the user sets the precisi...
It is necessary to employ “multiple precision arithmetic" for computing long digit numbers, because ...
At the present time, IEEE 64-bit floating-point arithmetic is sufficiently accurate for most scient...
We present efficient parallel algorithms for multiple-precision arithmetic operations of more than s...
Abstract—For many scientific calculations, particularly those involving empirical data, IEEE 32-bit ...
At the present time, IEEE 64-bit floating-point arithmetic is sufficiently accurate for most scienti...
Abstract: In basic computational physics classes, students often raise the question of how to comput...
Scientific computing applications often require support for non-traditional data types, for example,...
For many scientific calculations, particularly those involving empirical data, IEEE 32-bit floating-...
International audienceWe describe the mechanisms and implementation of a library that define a decim...
This paper describes a scheme for rapidly computing numerical values of definite integrals to very h...
At the present time, IEEE 64-bit oating-point arithmetic is suficiently accurate for most scientic a...
ABSTRACT. The classical algorithm for multiple-precision division normalizes digits during each step...
International audienceMany scientific computing applications demand massive numerical computations o...
報告番号: 乙14183 ; 学位授与年月日: 1999-02-22 ; 学位の種別: 論文博士 ; 学位の種類: 博士(理学) ; 学位記番号: 第14183号 ; 研究科・専攻: 理学系研究
Most existing implementations of multiple precision arithmetic demand that the user sets the precisi...
It is necessary to employ “multiple precision arithmetic" for computing long digit numbers, because ...
At the present time, IEEE 64-bit floating-point arithmetic is sufficiently accurate for most scient...
We present efficient parallel algorithms for multiple-precision arithmetic operations of more than s...
Abstract—For many scientific calculations, particularly those involving empirical data, IEEE 32-bit ...
At the present time, IEEE 64-bit floating-point arithmetic is sufficiently accurate for most scienti...
Abstract: In basic computational physics classes, students often raise the question of how to comput...
Scientific computing applications often require support for non-traditional data types, for example,...
For many scientific calculations, particularly those involving empirical data, IEEE 32-bit floating-...
International audienceWe describe the mechanisms and implementation of a library that define a decim...
This paper describes a scheme for rapidly computing numerical values of definite integrals to very h...
At the present time, IEEE 64-bit oating-point arithmetic is suficiently accurate for most scientic a...
ABSTRACT. The classical algorithm for multiple-precision division normalizes digits during each step...
International audienceMany scientific computing applications demand massive numerical computations o...
報告番号: 乙14183 ; 学位授与年月日: 1999-02-22 ; 学位の種別: 論文博士 ; 学位の種類: 博士(理学) ; 学位記番号: 第14183号 ; 研究科・専攻: 理学系研究
Most existing implementations of multiple precision arithmetic demand that the user sets the precisi...