Recommend one good Symplectic topology textbook
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I need to gain some idea of this topic (and holomorphic curves) by the end of next semester. So, if you can, please suggest a textbook or some lecture notes that'll help to build geometric insights.
symplectic-geometry
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add a comment |
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I need to gain some idea of this topic (and holomorphic curves) by the end of next semester. So, if you can, please suggest a textbook or some lecture notes that'll help to build geometric insights.
symplectic-geometry
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1
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Lee's Introduction to Smooth Manifolds has a nice chapter on an introduction to the topic. In addition to McDuff and Salamon previously mentioned, I believe Da Silva and Da Salva have some "Lecture Notes on Symplectic Geometry" which are quite nice.
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– Matt
Dec 11 '18 at 8:42
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Thanks for the information.
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– nandi
Dec 11 '18 at 8:46
add a comment |
$begingroup$
I need to gain some idea of this topic (and holomorphic curves) by the end of next semester. So, if you can, please suggest a textbook or some lecture notes that'll help to build geometric insights.
symplectic-geometry
$endgroup$
I need to gain some idea of this topic (and holomorphic curves) by the end of next semester. So, if you can, please suggest a textbook or some lecture notes that'll help to build geometric insights.
symplectic-geometry
symplectic-geometry
asked Dec 7 '18 at 2:30
nandinandi
155
155
1
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Lee's Introduction to Smooth Manifolds has a nice chapter on an introduction to the topic. In addition to McDuff and Salamon previously mentioned, I believe Da Silva and Da Salva have some "Lecture Notes on Symplectic Geometry" which are quite nice.
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– Matt
Dec 11 '18 at 8:42
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Thanks for the information.
$endgroup$
– nandi
Dec 11 '18 at 8:46
add a comment |
1
$begingroup$
Lee's Introduction to Smooth Manifolds has a nice chapter on an introduction to the topic. In addition to McDuff and Salamon previously mentioned, I believe Da Silva and Da Salva have some "Lecture Notes on Symplectic Geometry" which are quite nice.
$endgroup$
– Matt
Dec 11 '18 at 8:42
$begingroup$
Thanks for the information.
$endgroup$
– nandi
Dec 11 '18 at 8:46
1
1
$begingroup$
Lee's Introduction to Smooth Manifolds has a nice chapter on an introduction to the topic. In addition to McDuff and Salamon previously mentioned, I believe Da Silva and Da Salva have some "Lecture Notes on Symplectic Geometry" which are quite nice.
$endgroup$
– Matt
Dec 11 '18 at 8:42
$begingroup$
Lee's Introduction to Smooth Manifolds has a nice chapter on an introduction to the topic. In addition to McDuff and Salamon previously mentioned, I believe Da Silva and Da Salva have some "Lecture Notes on Symplectic Geometry" which are quite nice.
$endgroup$
– Matt
Dec 11 '18 at 8:42
$begingroup$
Thanks for the information.
$endgroup$
– nandi
Dec 11 '18 at 8:46
$begingroup$
Thanks for the information.
$endgroup$
– nandi
Dec 11 '18 at 8:46
add a comment |
1 Answer
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Mcduff and Salamon "Introduction to Symplectic Topology" is the standard one.
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Thanks for the suggestion
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– nandi
Dec 8 '18 at 9:00
add a comment |
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$begingroup$
Mcduff and Salamon "Introduction to Symplectic Topology" is the standard one.
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$begingroup$
Thanks for the suggestion
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– nandi
Dec 8 '18 at 9:00
add a comment |
$begingroup$
Mcduff and Salamon "Introduction to Symplectic Topology" is the standard one.
$endgroup$
$begingroup$
Thanks for the suggestion
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– nandi
Dec 8 '18 at 9:00
add a comment |
$begingroup$
Mcduff and Salamon "Introduction to Symplectic Topology" is the standard one.
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Mcduff and Salamon "Introduction to Symplectic Topology" is the standard one.
answered Dec 7 '18 at 3:11
gdavtorgdavtor
807
807
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Thanks for the suggestion
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– nandi
Dec 8 '18 at 9:00
add a comment |
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Thanks for the suggestion
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– nandi
Dec 8 '18 at 9:00
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Thanks for the suggestion
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– nandi
Dec 8 '18 at 9:00
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Thanks for the suggestion
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– nandi
Dec 8 '18 at 9:00
add a comment |
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Lee's Introduction to Smooth Manifolds has a nice chapter on an introduction to the topic. In addition to McDuff and Salamon previously mentioned, I believe Da Silva and Da Salva have some "Lecture Notes on Symplectic Geometry" which are quite nice.
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– Matt
Dec 11 '18 at 8:42
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Thanks for the information.
$endgroup$
– nandi
Dec 11 '18 at 8:46