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Journal Article
by Yamagami, Keitaro and Kurogi, Ryota and Kurogi, Ai and Nishimura, Hiroyuki and Nishimura, Shinjitsu and Nishimura, Yasuaki and Nishimura, Kunihiro and Nishimura, Ataru and Onozuka, Daisuke and Ren, Nice and Kada, Akiko and Arimura, Koichi and Ido, Keisuke and Mizoguchi, Masahiro and Sakamoto, Seisaburo and Sakamoto, Tetsuya and Kayama, Takamasa and Suzuki, Nozomi and Suzuki, Michiyasu and Suzuki, Sachio and Suzuki, Hidenori and Suzuki, Ichiro and Suzuki, Susumu and Arai, Yoshinori and Arai, Hajime and Arai, Motohiro and Hagihara, Akihito and Iihara, Koji and Takigami, Masayoshi and Kamiyama, Kenji and Houkin, Kiyohiro and Nishi, Shougo and Yoshimoto, Tetsuyuki and Yoshimoto, Junpei and Kaneko, Sadao and Oka, Hirofumi and Oka, Koji and Ooyama, Hiroshi and Kamada, Kyousuke and Makino, Kenichi and Tokumitsu, Naoki and Sako, Kazuhiro and Izumi, Naoto and Nitta, Hisashi and Nitta, Kazumi and Ootaki, Masahumi and Isobe, Masanori and Nishiya, Mikio and Yamazaki, Takaaki and Mabuchi, Syouji and Mabuchi, Eiichiro and Ogasawara, Kuniaki and Kubo, Naohiko and Shimizu, Yukihiko and Saito, Hitoshi and Saito, Keiichi and Yamanome, Tatumi and Yoshino, Kimihiro and Yoshino, Atsuo and Fujitsuka, Mitsuyuki and Takami, Masaaki and Ohtaka, Hirotoshi and Hirano, Teruyuki and Shiokawa, Yosiaki and Okada, Takaharu and Kohno, Michihiro and Haraoka, Jou and Kawamura, Noriyoshi and Kawamura, Tadao and Isoshima, Akira and Yasue, Masaharu and Takayoshi Kobayashi, Mitsuhiko Hokari and Kawai, Kensuke and Maehara, Taketoshi and Noguchi, Makoto and Hoshino, Haruhiko and Hiyama, Hirofumi and Yoshida, Kensaku and Yoshida, Kazunari and Utsugi, Osamu and Takeda, Yasuaki and Takeda, Yuu and Tamaki, Kouichi and Karasudani, Hirohide and Urabe, Takao and Kobayashi, Nozomu and Kobayashi, Shiro and Nakamura, Yusaku and Nakamura, Kazuhito and Nakamura, Michio and Nakamura, Yoshinari and Koguchi, Yorio and Ono, Junichi and Suda, Sumio and Hadeishi, Hiromu and Fukutake, Toshio and Wakui, Kenji and Tanno, Hirokazu and Ishige, Naoki and Ohasi, Takashi and ... and J-ASPECT Study Collaborators
World Neurosurgery, ISSN 1878-8750, 10/2019, Volume 130, pp. e26 - e46
Journal Article
Seimitsu Kogaku Kaishi/Journal of the Japan Society for Precision Engineering, ISSN 0912-0289, 04/2015, Volume 81, Issue 4, pp. 312 - 316
Journal Article
Lancet Oncology, The, ISSN 1470-2045, 2015, Volume 16, Issue 16, pp. 1630 - 1638
Journal Article
Materials Performance and Characterization, ISSN 2165-3992, 12/2014, Volume 3, Issue 4, pp. 395 - 404
Cooling curve tests have been the most useful means of testing the cooling power of liquid quenchants such as oils and polymer quenchants. The JIS method for... 
Heat treatment | Cooling power | Mineral oil | Quenchant | DOP | Reference fluid
Journal Article
Journal Article
IEEE Transactions on Antennas and Propagation, ISSN 0018-926X, 08/2016, Volume 64, Issue 8, pp. 3636 - 3639
In microwave imaging applications, propagating signals undergo additional attenuation in dispersive and lossy media compared to the nondispersive and lossless... 
Focusing | finite difference time domain (FDTD) | Media | Attenuation | time reversal (TR) | Time-domain analysis | Attenuation compensation | dispersive media | Dispersion | Antennas | short-time Fourier transform (STFT) | Usage | Research | Antennas (Electronics) | Algorithms | Thresholds | Propagation | Compensation | Imaging | Microwave attenuation | Performance enhancement | Inverse
Journal Article
Circulation Journal, ISSN 1346-9843, 2018, Volume 82, Issue 11, pp. 2753 - 2760
Background: Oxygen uptake (V̇O2) at peak workload and anaerobic threshold (AT) workload are often used for grading heart failure (HF) severity and predicting... 
Heart failure | Respiratory exchange ratio | Anaerobic threshold | Cardiopulmonary exercise testing | Submaximal exercise | PROGNOSTIC POWER | MORTALITY | CAPACITY | CARDIAC & CARDIOVASCULAR SYSTEMS | OXYGEN-UPTAKE | VENTILATORY RESPONSES | METABOLISM | LIMITATION | PEAK VO2
Journal Article
IEEE Transactions on Antennas and Propagation, ISSN 0018-926X, 12/2018, Volume 66, Issue 12, pp. 7188 - 7197
The nonintrusive polynomial chaos expansion method is used to quantify the uncertainty of a stochastic system. It potentially reduces the number of numerical... 
Chaos | uncertainty quantification (UQ) | Uncertainty | Correlation | Biological system modeling | Debye media