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Classification of SurfacesBachelor Thesis Ana da Silva Rodrigues June, 2023Advisors: Prof. Dr. Ana Cannas da Silva Department of Mathematics, ETH ZurichAknowledgmentsI thank my supervisor Ana Cannas
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To fill out lectures on symplectic geometry, follow these steps:
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Start by introducing the basic concepts of symplectic geometry, such as symplectic manifolds, symplectic forms, and Hamiltonian vector fields.
03
Explain the fundamental properties of symplectic structures, such as non-degeneracy, closedness, and the preservation of volume.
04
Discuss the key theorems in symplectic geometry, such as Darboux's theorem, which states that every symplectic manifold is locally equivalent to the standard symplectic vector space.
05
Cover important topics in symplectic geometry, such as symplectic reduction, Floer homology, and symplectic capacities.
06
Provide examples and practical applications of symplectic geometry, such as in the study of Hamiltonian dynamics, classical mechanics, and contact geometry.
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Encourage active participation from students through exercises, problem-solving sessions, and group discussions.
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Provide recommended readings and resources for further exploration of the topic.
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Conclude the lectures by summarizing the main concepts and highlighting the importance of symplectic geometry in various scientific disciplines.

Who needs lectures on symplectic geometry?

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Lectures on symplectic geometry are beneficial for the following individuals:
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- Mathematics students and researchers interested in differential geometry and geometric structures.
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- Physics students and researchers working in the field of mathematical physics, particularly in the study of Hamiltonian systems and quantum mechanics.
04
- Engineers and scientists involved in areas utilizing symplectic geometry, such as control theory, robotics, and dynamical systems.
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- Those pursuing interdisciplinary studies, such as applied mathematics or mathematical biology, where symplectic geometry plays a relevant role.
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- Anyone with a curious mind and interest in understanding the geometric aspects of classical and quantum mechanical systems.
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Lectures on symplectic geometry are educational presentations that focus on the mathematical branch of symplectic geometry, which studies structures called symplectic manifolds.
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The purpose of lectures on symplectic geometry is to educate individuals about the theories, concepts, and applications of symplectic geometry in mathematics and related fields.
The information that must be reported on lectures on symplectic geometry includes the title or topic of the lecture, the date and location of the lecture, the name of the presenter or organization, and any additional details such as fees or prerequisites.
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