| 13 |
Confluent hypergeometric functions: formulas and applications |
Á¦2°ÀÇ½Ç |
11:00 |
Àü¿øÁÖ(±¹°¡¼ö¸®°úÇבּ¸¼Ò) |
2009-02-10 ~ 2009-02-10 |
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EXCERPT |
TBA |
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CONTENTS |
»ê¾÷¼öÇבּ¸ºÎ¿¡¼ Hypergeometric functions °ü·Ã ¿¬±¸±³·ù¸¦ À§ÇÑ ¼¼¹Ì³ª¸¦ °³ÃÖÇÕ´Ï´Ù.
°ü½ÉÀÖ´Â ¸¹Àº ºÐµéÀÇ Âü¼® ¹Ù¶ø´Ï´Ù. |
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| 12 |
The Giant Magnon with Multi-Spin |
Á¦ 2°ÀÇ½Ç |
11:00 |
90037(±¹°¡¼ö¸®°úÇмÒ) |
2009-02-05 ~ 2009-02-05 |
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EXCERPT |
We generalize the one magnon solution in R ? S2 to unbounded M magnon and find the corresponding solitonic string
con?guration in the string sigma model. This conguration gives rise to the expected dispersion relation obtained from
the spin chain model in the large 't Hooft coupling limit. After considering (M;M) multi-magnon or
spike on R ? S2 ? S2 as a subspace of AdS5 ? S5 or AdS4 ? CP3, we investigate the dispersion relation and the ?nite
size e?ect for (M;M) multi-magnon or spike having multi-spin. |
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CONTENTS |
ÇÐÁ¦°£¼öÇבּ¸ºÎ¿¡¼ Magnon °ü·Ã ¿¬±¸±³·ù¸¦ À§ÇÑ ¼¼¹Ì³ª¸¦ °³ÃÖÇÕ´Ï´Ù.
°ü½ÉÀÖ´Â ¸¹Àº ºÐµéÀÇ Âü¼® ¹Ù¶ø´Ï´Ù. |
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| 11 |
Exact controllability problems on PDEs |
Á¦2°ÀÇ½Ç |
11:00 |
¾ç¼º´ë(±¹°¡¼ö¸®°úÇבּ¸¼Ò) |
2009-02-04 ~ 2009-02-04 |
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EXCERPT |
TBA |
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CONTENTS |
ÇÐÁ¦°£¼öÇבּ¸ºÎ¿¡¼ PDEs °ü·Ã ¿¬±¸±³·ù¸¦ À§ÇÑ ¼¼¹Ì³ª¸¦ °³ÃÖÇÕ´Ï´Ù.
°ü½ÉÀÖ´Â ¸¹Àº ºÐµéÀÇ Âü¼® ¹Ù¶ø´Ï´Ù. |
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| 10 |
Three-Dimensional localized solitary wave-like solutions |
Á¦2°ÀÇ½Ç |
11:00 |
90016(±¹°¡¼ö¸®°úÇבּ¸¼Ò) |
2009-01-29 ~ 2009-01-29 |
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EXCERPT |
We study the forced Kadomtsev-Petviashvili (KP) equation which
is a generalized form of the forced Koreteweg-de Vries (KdV) equation for three
dimensional flow. |
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CONTENTS |
»ê¾÷¼öÇבּ¸ºÎ¿¡¼ ÀÌ¿Í °°ÀÌ ¼¼¹Ì³ª¸¦ ÁøÇàÇÕ´Ï´Ù. ¸¹Àº Âü¼® ºÎʵ右´Ï´Ù. |
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| 9 |
Klein-Gordon-Schrodinger equation |
Á¦2°ÀÇ½Ç |
11:00 |
90014(±¹°¡¼ö¸®°úÇבּ¸¼Ò) |
2009-01-22 ~ 2009-01-22 |
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EXCERPT |
TBA |
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CONTENTS |
ÇÐÁ¦°£¼öÇבּ¸ºÎ¿¡¼ Klein-Gordon-Schrodinger equation °ü·Ã ¿¬±¸±³·ù¸¦ À§ÇÑ ¼¼¹Ì³ª¸¦ °³ÃÖÇÕ´Ï´Ù.
°ü½ÉÀÖ´Â ¸¹Àº ºÐµéÀÇ Âü¼® ¹Ù¶ø´Ï´Ù. |
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| 8 |
Introduction to topos |
Á¦2°ÀÇ½Ç |
11:00 |
90023(±¹°¡¼ö¸®°úÇבּ¸¼Ò) |
2009-01-20 ~ 2009-01-20 |
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EXCERPT |
TBA |
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CONTENTS |
±â¹Ý¼öÇבּ¸ºÎ¿¡¼ ¿¬±¸±³·ù¸¦ À§ÇÑ ¼¼¹Ì³ª¸¦ °³ÃÖÇÕ´Ï´Ù.
°ü½ÉÀÖ´Â ¸¹Àº ºÐµéÀÇ Âü¼® ¹Ù¶ø´Ï´Ù. |
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| 7 |
Introduction of the trans-Sasakian manifolds |
Á¦2°ÀÇ½Ç |
11:00 |
90028(±¹°¡¼ö¸®°úÇבּ¸¼Ò) |
2009-01-14 ~ 2009-01-14 |
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EXCERPT |
TBA |
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CONTENTS |
±â¹Ý¼öÇבּ¸ºÎ¿¡¼ Trans-Sasakian manifolds °ü·Ã ¿¬±¸±³·ù¸¦ À§ÇÑ ¼¼¹Ì³ª¸¦ °³ÃÖÇÕ´Ï´Ù.
°ü½ÉÀÖ´Â ¸¹Àº ºÐµéÀÇ Âü¼® ¹Ù¶ø´Ï´Ù. |
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| 6 |
Remarks on a ¥ð-ring |
Á¦2°ÀÇ½Ç |
11:00 |
90024(±¹°¡¼ö¸®°úÇבּ¸¼Ò) |
2009-01-13 ~ 2009-01-13 |
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EXCERPT |
Let R be an integral domain, X be a set of indeterminates over R,
and R[[X]]3 be the full ring of formal power series ring in X over R. An integral
domain is called a ¥ð-domain if every principal ideal is a product of prime ideals.
An integral domain R is called a formally stable ¥ð-domain if R[[X1; : : : ;Xn]] is a
¥ð-domain for each finite set fX1; : : : ;Xng of indeterminates over R. We show that
R is a formally stable ¥ð-domain if R[[X]]3 is a ¥ð-domain. We extend the result to
rings with zero-divisors. A commutative ring R with identity is called a ¥ð-ring if
every principal ideal is a product of prime ideals. We show that R is a formally
stable ¥ð-ring if R[[X]]3 is a ¥ð-ring. |
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CONTENTS |
±â¹Ý¼öÇבּ¸ºÎ¿¡¼ ¿¬±¸±³·ù¸¦ À§ÇÑ ¼¼¹Ì³ª¸¦ °³ÃÖÇÕ´Ï´Ù.
°ü½ÉÀÖ´Â ¸¹Àº ºÐµéÀÇ Âü¼® ¹Ù¶ø´Ï´Ù. |
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| 5 |
On the genericity problems in smooth dynamics |
Á¦2°ÀÇ½Ç |
11:00 |
ÃÖÅ¿µ(±¹°¡¼ö¸®°úÇבּ¸¼Ò) |
2009-01-08 ~ 2009-01-08 |
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EXCERPT |
TBA |
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CONTENTS |
±â¹Ý¼öÇבּ¸ºÎ¿¡¼ genericity problems °ü·Ã ¿¬±¸±³·ù¸¦ À§ÇÑ ¼¼¹Ì³ª¸¦ °³ÃÖÇÕ´Ï´Ù.
°ü½ÉÀÖ´Â ¸¹Àº ºÐµéÀÇ Âü¼® ¹Ù¶ø´Ï´Ù. |
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| 4 |
Real hypersurfaces in complex two-plane Grassmannians with parallel normal Jacobi opertor |
Á¦2°ÀÇ½Ç |
11:00 |
90029(±¹°¡¼ö¸®°úÇבּ¸¼Ò) |
2009-01-07 ~ 2009-01-07 |
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EXCERPT |
TBA |
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CONTENTS |
±â¹Ý¼öÇבּ¸ºÎ¿¡¼ Real hypersurfaces °ü·Ã ¿¬±¸±³·ù¸¦ À§ÇÑ ¼¼¹Ì³ª¸¦ °³ÃÖÇÕ´Ï´Ù.
°ü½ÉÀÖ´Â ¸¹Àº ºÐµéÀÇ Âü¼® ¹Ù¶ø´Ï´Ù. |
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