Index |
Publication |
Preprint |
Un-
circulated
item |
[IV-1] |
Y. Giga, The nonstationary Navier-Stokes system with some first order boundary condition, Proc. Japan Acad. 58 (1982), 101-104. |
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[IV-2] |
Y. Giga, The nonstationary problem for incompressible viscous and perfect flow (Hiasshukusei rensei ryuutai to kanzen ryuutai no hiteijou mondai), Nagare, 1-2 (1982), 126-133 (in Japanese). |
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<pdf> |
[IV-3] |
Y. Giga, Weak and strong solutions of the Navier-Stokes initial value problem, Publications of RIMS, 19-3 (1983), 887-910. |
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[IV-4] |
Y. Giga, (Book Review) The equations of Navier-Stokes and abstract parabolic equations, by W. von Wahl, Bull. Amer. Math. Soc., 19 (1988), 337-340. |
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[IV-5] |
Y.-G. Chen, Y. Giga and S. Goto, Uniqueness and existence of viscosity solutions of generalized mean curvature flow equations, Proc. Japan Acad. 65 (1989), 207-210. |
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[IV-6] |
P. Aviles and Y. Giga, Minimal currents and relaxation of variational integrals on mappings of bounded variation, Proc. Japan Acad. 66 (1990), 68-71. |
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[IV-7] |
M. Giga, Y. Giga and H. Sohr, $L^p$ estimate for abstract linear parabolic equations, Proc. Japan Acad. 67 (1991), 197-202. |
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[IV-8] |
Y. Giga and M.-H. Sato, Generalized interface evolution with the Neumann boundary condition, Proc. Japan Acad. 67 (1991), 263-266. |
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[IV-9] |
Y.-G. Chen, Y. Giga and S. Goto, Remarks on viscosity solutions for evolution equations, Proc. Japan Acad. 67 (1991), 323-328. |
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[IV-10] |
Y. Giga, Motion of phase-boundaries and singularities (Soukyoukai no Undo to Tokuiten), Nippon Kessho Seichou Gakkaishi, 18 (1991), 203-208 (in Japanese). |
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<pdf> |
[IV-11] |
C. Dohmen and Y. Giga, Selfsimilar shrinking curves for anisotropic curvature flow equations, Proc. Japan Acad. 70 (1994), 252-255. |
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[IV-12] |
Y. Giga, The method of level surfaces in connection with the equation of evolution of a surface (Kyokumen no hatten houteishiki niokeru toukomen no houhou), Sugaku, 47 (1995), 321-340. English translation: A level set method for surface evolution equations, Sugaku Expositions 10 (1997), 217-241. |
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[IV-13] |
Y. Giga, Equations of motion of phase-boundaries-an approach from nonlinear partial differential equations (Soukyoukai no undou houteishiki-hisenkei henbibun houteishiki ron karano approach), Materia Japan 35 (1996), 772-776 (in Japanese). |
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<pdf> |
[IV-14] |
Y. Giga, Surprising diffusion processes (Fushigina Kakusan Houteishiki), Sugaku 49 (1996), 193-196 (in Japanese). |
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[IV-15] |
Y. Giga, Moving interfaces (Ugoku kaimen), Have fun with Mathematics (Sūgaku no tanoshimi) 4 (1997), 69-85 (in Japanese). |
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[IV-16] |
Y. Giga, Interface dynamics-Effect of curvature (Kaimen Dynamics-Kyokuritsu no Kouka), Handbook in Applied Analysis, (ed. K. Masuda), Springer (2010), 375-418 (in Japanese). |
<preprint: HUTRSM #56 (1998)> |
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[IV-17] |
Y. Giga and M.-H. Sato, On semicontinuous solutions for general Hamilton-Jacobi equations, Proc. Japan Acad. 75 (1999), 159-162. |
<preprint: HUPSM #459 (1999)> |
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[IV-18] |
Y. Giga, Moving boundary equations with anisotropic curvature (Hitouhouteki kyokuritsu niyoru kaimen undo houteishiki) Sugaku, 52 (2000), 113-127 (in Japanese), English translation: Anisotoropic curvature effects in interface dynamics, Sugaku Exposition 16 (2003), 135-152. |
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[IV-19] |
Y. Giga and S. Koike, A characterization of value functions by viscosity solutions (Nenseikai niyoru ataikansu no tokuchouzuke) ISCIE 49 (2005), 2-7 (in Japanese). |
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<pdf> |
[IV-20] |
Y. Giga, PDE-Based Image Processing (3), (PDE wo riyoushita Gazou Shori (3)), Medical Imaging Technology,25 (2007), 56-59 (in Japanese). |
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<pdf> |
[IV-21] |
T. Eto, Y. Giga and K. Ishii,An area minimizing scheme for anisotropic mean curvature flow, Proc. Japan Acad. 88 (2012), 7-10. |
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[IV-22] |
M.-H. Giga and Y. Giga,Ketshoseicho mondai to Kyotokui Kakusan Hoteishiki, Ijokakusan no Suri, RIMS Kôkyûroku (in Japanese) 1854 (2013), 33-56. |
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[IV-23] |
M.-H. Giga, Y. Giga and N. Pozar, Nenseikai riron ni yoru Kyotokui Kakusan Hoteishiki no sugaku kaiseki, Ijokakusan no Suri, RIMS Kôkyûroku (in Japanese) 1854 (2013), 57-77. |
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[IV-24] |
H. Beirão da Veiga, Y. Giga and Z. Grujić, Vorticity Direction and Regularity of Solutions to the Navier-Stokes Equations, Handbook of Mathematical Analysis in Mechanics of Viscous Fluids, Springer (2018), 901-932. |
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