-
A Directivity of a Wire Antenna Combined Meanderline and Dipole
S. ISHII, T. SOGABE, and N. NAKASHIMA
8th Asia-Pacific Conference on Antennas and Propagation
6AM1-B-3
2019.8
-
Convergence Comparison on the IDR(s)-Based IPNMs for Electromagnetic Multiple Scattering Simulations
Reviewed
N. Nakashima and S. Fujino
IEICE Transaction on Electronics
E102-C
(
1
)
51--55
2019.1
-
A Cmparative Study on the IDR(s)-based Iterative Progressive Numerical Methods for Electromagnetic Multiple Scattering Simulations
N. Nakashima and S. Fujino
12th Asia-Pacific Engineering Research Forum on Microwave and Electromagnetic Theory
39
-
44
2018.10
-
SSMR Preconditioned Linear Iterative Solvers for Electromagnetic Simulations
N. Nakashima and S. Fujino
Proc. 2018 Progress in Electromagnetics Research Symposium (PIERS-Toyama)
1258--1264
2018.8
-
計算順序の変更による同期削減版CG法におけるまるめ誤差の影響
Reviewed
中嶋徳正, 藤野清次
日本シミュレーション学会論文誌
9
(
4
)
95--100
2017.12
-
種々の分野の数値シミュレーションで現われる線形方程式に対するRutishauserタイプのBiCGSafe法の性能評価
Reviewed
藤野清次, 中嶋徳正
日本シミュレーション学会論文誌
9
(
4
)
79--84
2017.12
-
積分方程式解法における多重極展開係数の高速・高精度計算法
Reviewed
中嶋徳正, 藤野清次
日本シミュレーション学会論文誌
9
(
3
)
57--65
2017.9
-
工学シミュレーションで現われる対称問題に対する前処理つきKrylov部分空間法の選択
Reviewed
藤野清次, 中嶋徳正
日本シミュレーション学会論文誌
9
(
3
)
67--72
2017.9
-
AMラジオ放送用レクテナに搭載するアンテナコイルの検討
Reviewed
中嶋徳正, 大塚信吾
映像情報メディア学会誌
71
(
8
)
J207--J213
2017.8
-
積分方程式解法における高速・高精度な係数行列構築法の提案
Reviewed
中嶋，藤野
日本シミュレーション学会論文誌
8
(
4
)
129--137
2016.12
-
A Prototype of Rectenna with Self-Resonant Antenna Coil in AM Radio Frequencies
S. Otuska and N. Nakashima
International Conference on Computational Electromagnetics
2016.2
-
Studies on Filtering Characteristics of X-shaped Photonic Crystal Waveguide in Two-Dimensional Triangular Lattice by Microwave Model
Y. Bao, H. Maeda and N. Nakashima
International Symposium on Antennas and Propagation
2015.11
-
A Numerical Error Estimation of the Gauss-Laguerre Quadrature
Norimasa NAKASHIMA
International Workshop on Information Technology, Applied Mathematics and Science (IMS2015)
1
-
6
2015.3
-
Experimental Results on Energy Harvesting by Using AM Radio Broadcasting
S. Otsuka and N. Nakashima
Proc. The 9th International Conference on Broadband and Wireless Computing, Communication and Applications (BWCCA2014)
2014.11
-
A Successive Minimal Residual Method for Solving Linear System of Equations
N. Nakashima and S. Fujino
International Workshop on HPC (High Performance Computing), Krylov Subspace Method and Its Application
33
-
36
2013.1
-
Development of a CUDA Implementation of the 3D FDTD Method
Reviewed
M. Livesey, J. F. Stack, Jr., F. Costen, T. Nannri, N. Nakashima, and S. Fujino
IEEE Antennas and Propagation Magazine
54
(
5
)
186
-
195
2012.10
-
The IDR-based IPNMs for the computtion of Electromagnetic Wave Multiple Scatteirng
N. Nakashima, S. Fujino, and M. Tateiba
The 9th Asia-Pacific Engineering Research Forum on Microwaves and Electromagnetic Theory
42--49
2012.10
-
An Alternative Domain Decomposition Technique for CUDA-based 3D FDTD Methods
M. Livesey, J. F. Stack, Jr., F. Costen, T. Nannri, N. Nakashima, and S. Fujino
the 15th European Microwave Week
2012.10
-
The IDR-based IPNMs for the Fast Boundary Element Analysis of Electromagnetic Wave Multiple Scattering
Reviewed
N. Nakashima, S. Fujino, and M. Tateiba
IEICE Transaction on Electronics
E95-C
(
1
)
63--70
2012.1
-
A Proposal of the IDR(s)-based Iterative Progressive Numerical Methods
N. Nakashima, S. Fujino, and M. Tateiba
Proc. International Workshop on Application of Iterative Methods to Engineering and its Mathematical Element
60--65
2011.10
-
A Comparative Study on Iterative Progressive Numerical Methods for Boundary Element Analysis of Electromagnetic Multiple Scattering
Reviewed
N. Nakashima and M. Tateiba
IEICE Transaction on Electronics
E94-C
(
5
)
865--873
2011.5
-
Performance Evaluation of State-of-the-art Linear Iterative Solvers Based on IDR Theorem for Large Scale Electromagnetic Multiple Scattering Simulations
Reviewed
N. Nakashima, S. Fujino, and M. Tateiba
The Applied Computational Electromagnetics Society Journal
26
(
1
)
37 -- 44
2011.1
-
Modified Iterative Progressive Numerical Methods Based on Classical Iterative Solvers
N. Nakashima and M. Tateiba
Proc. 2010 Asia-Pacific Radio Science Conference
BEFKc-3
2010.9
-
Modified Iterative Progressive Numerical Methods Founded on IDR-based Iterative Solvers
N. Nakashima, S. Fujino, and M. Tateiba
Proc. 2010 Asia-Pacific Radio Science Conference
BEFKc-4
2010.9
-
State-of-the-art Linear Iterative Solvers Based on IDR Theorem for Large Scale Electromagnetic Multiple Scattering Simulations
N. Nakashima, S. Fujino, and M. Tateiba
Proc. The 26th International Review of Progress in Applied Computational Electromagnetics
124--129
2010.4
-
Variants of Iterative Progressive Numerical Method founded on Classical and IDR-based Linear Iterative Solvers
N. Nakashima, S. Fujino, and M. Tateiba
Proc. 2nd International Kyoto-Forum on Krylov Subspace method
63--70
2010.3
-
Improved IDR(s) Method for Gaining Very Accurate Solutions
Y. Onoue, S. Fujino, and N. Nakashima
Proc. World Congress on Science, Engineering and Technology 2009
2009.7
-
Improved IDR(s) Method for Gaining Very Accurate Solutions
Reviewed
Y. Onoue, S. Fujino, and N. Nakashima
World Academy of Science, Engineering and Technology
55
520--525
2009.7
-
An Iterative Progressive Numerical Method for Computations of Electromagnetic Multiple Scattering from Perfectly Electric Conducting Objects
N. Nakashima and M. Tateiba
Proc. the 2009 IEEE International Symposium on Antennas and Propagation and USNC-URSI National Radio Science Meeting
IF313.3
2009.6
-
A State-of-the-Art Linear Solver IDR(s) Method for Large Scale Electromagnetic Multiple Scattering Simulations
N. Nakashima, S. Fujino, M. Tateiba, and Y. Onoue
Proc. the 2009 IEEE International Symposium on Antennas and Propagation and USNC-URSI National Radio Science Meeting
IF313.5
2009.6
-
2次元電磁多重散乱の境界要素解析におけるIDR(s)法の適用
Reviewed
中嶋, 藤野, 立居場, 尾上
電子情報通信学会論文誌
J92-C
(
4
)
111--118
2009.4
-
An Overview of a Family of New Iterative Methods Based on IDR Theorem and Its Estimation
Y. Onoue, S. Fujino, and N. Nakashima
Proc. the International MultiConference of Engineers and Computer Scientists 2009
2
2129
-
2134
2009.3
-
A Wideband Fast Multipole Algorithm for Two-dimensional Volume Integral Equations
Reviewed
N. Nakashima and M. Tateiba
International Journal for Numerical Methods in Engineering
77
195--213
2009.1
-
An Application of IDR(s) Method to Boundary Element Analyses of Two-dimensional Electromagnetic Multiple Scattering
N. Nakashima, S. Fujino, M. Tateiba, and Y. Onoue
Proc. International Kyoto-Forum on Krylov Subspace method
143--150
2008.9
-
IDR(s)法の簡便な前処理と重厚な前処理の違いについて
Reviewed
尾上, 藤野, 中嶋
Transactions of JSCES
2008
(
20080023
)
2008.9
-
Adaptively Tuned IDR(s) Method for Very Accurate Solutions
Y. Onoue, S. Fujino, and N. Nakashima
Proc. International Kyoto-Forum on Krylov Subspace method
135--142
2008.9
-
An Iterative Progressive Numerical Method to the Computation of Scattering from Many Cylinders and Its Parallelization
N. Nakashima and M. Tateiba
Proc. Progress In Electromagnetics Research Symposium 2008
2008.3
-
The application of a fast multipole algorithm to the computation of scattering from many objects
N. Nakashima and M. Tateiba
Proc. International Conference on Computational Method 2007
265
2007.3
-
Computation of Scattering from Randomly Distributed Dielectric Circular Cylinders
N. Nakashima and M. Tateiba
Proc. Progress In Electromagnetics Research Symposium 2006
2006.8
-
Computational and Memory Complexities of Greengard-Rokhlin's Fast Multipole Algorithm
Reviewed
N. Nakashima and M. Tateiba
IEICE Transaction on Electronics
E88-C
(
7
)
1516--1520
2005.7
-
Fast Computation of Scattering from N Dielectric Cylinders --- Generalized Minimal Residual Method with Two-Step Preconditioning ---
N. Nakashima, S. Fujino, and M. Tateiba
Proc. International Symposium on Antennas and Propagation 2004
149--142
2004.8
-
Fast Computation of Scattering from N Dielectric Cylinders
N. Nakashima, S. Fujino, and M. Tateiba
Proc. 5th Asia-Pacific Engineering Research Forum on Microwave and Electromagnetic Theory
83--90
2004.7
-
An Improved Greengard-Rokhlin's Fast Multipole Algorithm for the Computation of Scattering from many Conducting Cylinders
N. Nakashima and M. Tateiba
Proc. 2004 IEEE AP-S International Symposium
2004.6
-
Numerical Calculation of Scattering from Randomly Distributed Dielectric Circular Cylinders by Using Greengard-Rokhlin's Fast Multipole Algorithm
N. Nakashima and M. Tateiba
Proc. 2003 Asia-Pacific Microwave Conference
2
758--728
2003.11
-
Greengard-Rokhlin's Fast Multipole Algorithm for Numerical Calculation of Scattering by N Conducting Circular Cylinders
Reviewed
N. Nakashima and M. Tateiba
IEICE Transaction on Electronics
E-86
(
11
)
2158--2166
2003.11
-
Numerical Calculation of Scattering from Conducting Spheres by Using Greengard-Rokhlin's Fast Multipole Algorithm
N. Nakashima and M. Tateiba
Proc. International Symposium on Information Science and Electrical Engineering 2003
373--376
2003.11
-
Fast Solvers for Electromagnetic Wave Scattering Problem with Many Dielectric Cylinder
N. Nakashima, S. Fujino, and M. Tateiba
Proc. 5th International Congress on Industrial and Applied Mathematics
54--55
2003.7
-
Numerical Calculation of Scattering from a Conducting Sphere by Using Greengard-Rokhlin's Fast Multipole Algorithm
N. Nakashima and M. Tateiba
Proc. 2003 IEEE AP-S International Symposium
2003.6
-
多数の誘電体円柱の電磁波散乱問題の高速計算について
Reviewed
中嶋, 藤野, 立居場
情報処理学会論文誌：コンピューティングシステム
44
(
SIG6
)
18--26
2003.5
-
多数の誘電体円柱の電磁波散乱問題の高速計算について(2) --- Half Reduction と Block Jacobi を組み合わせた2段階前処理
Reviewed
中嶋, 藤野, 立居場
情報処理学会論文誌：コンピューティングシステム
45
(
SIG1(ACS4)
)
1--9
2003.1
-
Numerical Calculation of Scattering from N Dielectric Circular Cylinders by Using Greengard-Rokhlin's Fast Multipole Algorithm
N. Nakashima and M. Tateiba
Proc. 2002 Interim International Symposium on Antennas and Propagation
193--196
2002.11
-
Numerical Calculation of Scattering from N Conducting Circular Cylinders by Using Greengard-Rokhlin's Fast Multipole Algorithm
N. Nakashima and M. Tateiba
Proc. 2002 IEEE AP-S International Symposium
2
606--609
2002.6
-
Numerical Calculation of a Two-dimensional Scattering Problem by Using Greengard's Fast Multipole Algorithm
N. Nakashima and M. Tateiba
Proc. Progress In Electromagnetics Research Symposium 2001
469
2001.7
