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Fujio Kako
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2010 – 2019
- 2014
- [j6]Tateaki Sasaki, Daiju Inaba, Fujio Kako:
Solving Parametric Sparse Linear Systems by Local Blocking. ACM Commun. Comput. Algebra 48(3/4): 137-139 (2014) - [c8]Tateaki Sasaki, Daiju Inaba, Fujio Kako:
Solving Parametric Sparse Linear Systems by Local Blocking. CASC 2014: 403-418 - 2013
- [c7]Tateaki Sasaki, Daiju Inaba, Fujio Kako:
Towards Industrial Application of Approximate Computer Algebra. CASC 2013: 315-330 - 2010
- [j5]Tateaki Sasaki, Fujio Kako:
Computing floating-point Gröbner bases accurately. ACM Commun. Comput. Algebra 44(3/4): 142-143 (2010) - [c6]Tateaki Sasaki, Fujio Kako:
Term Cancellations in Computing Floating-Point Gröbner Bases. CASC 2010: 220-231
2000 – 2009
- 2007
- [c5]Tateaki Sasaki, Fujio Kako:
Floating-Point Gröbner Basis Computation with Ill-conditionedness Estimation. ASCM 2007: 278-292 - [c4]Tateaki Sasaki, Fujio Kako:
Computing floating-point gröbner bases stably. SNC 2007: 180-189 - 2000
- [c3]Kazuko Kambe, Fujio Kako:
Reduction of Quadratic Equations for Data Dependence Tests. PDPTA 2000
1990 – 1999
- 1999
- [c2]Noriko Soyama, Tsuneo Nakanishi, Kazuki Joe, Yoshitoshi Kunieda, Fujio Kako:
Converting Different Intermedate Representations of Parallelizing Compilers: A Case Study. PDPTA 1999: 1874-1880 - [c1]Kazuko Kambe, Tsuneo Nakanishi, Kazuki Joe, Yoshitoshi Kunieda, Fujio Kako:
An Implementation of Loop Transformations with a Universal Intermediate Representation Interface Library. PDPTA 1999: 1905-1911 - 1998
- [j4]Fujio Kako:
Abstracts of Japanese computer algebra meeting in Kyoto. SIGSAM Bull. 32(1): 56-63 (1998) - 1997
- [j3]Fujio Kako, Tateaki Sasaki:
Proposal of "effective floating-point number" for approximate algebraic computation. SIGSAM Bull. 31(3): 31 (1997) - [j2]Tateaki Sasaki, Kousuke Shihara, Akira Terui
, Yuichi Ozaki, Fujio Kako:
Approximate algebraic computation: practice and problems. SIGSAM Bull. 31(3): 32 (1997) - 1995
- [j1]Mitsuyuki Ochiai, Fujio Kako:
Computational Construction of W-graphs of Heeke algebras H(q, n) for nup to 15. Exp. Math. 4(1): 61-67 (1995)
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