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  1. <정년퇴임 기념강연> 수학의 시대정신(?)

    일각에서 혁명이라고 칭할 정도로 4차 산업은 미래 사회를 송두리째 변혁시킬 것으로 예견되고 있다. 이러한 대변혁의 시기를 맞아 우리나라 수학의 미래를 위해, 우리 수학계가 처한 위기와 기회를 파악하고, 나아갈 방향에 대한 논의를 시작해 보고자 한다.
    Category수학강연회 소속서울대학교 수리과학부 강연자김명환
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  2. <학부생을 위한 ɛ 강연> Mathematical Aspects of Machine Learning and Deep Learning AI

    인공지능은 지난 60년 동안 큰 변화를 거쳤다. 초기의 논리기호기반 연역적 지능 시스템 패러다임에서 현재의 데이터기반 귀납적 지능 시스템 패러다임으로 전환되었다. 이제는 인공지능을 개발하기 위해서 사람이 더 이상 직접 프로그래밍하지 않는다. 사람은...
    Category수학강연회 소속서울대학교 컴퓨터공학부 강연자장병탁
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  3. Lie group actions on symplectic manifolds

    For a given compact Lie group G, classifying all manifolds equipped with G-actions is one of the most fundamental and important problems in differential geometry. In this talk, We will discuss the problem in the symplectic category and expl...
    Category수학강연회 소속성균관대학교 수학교육과 강연자조윤형
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  4. Mathematics, Biology and Mathematical Biology

    The 21st century is the age of life science. Two issues in the life sciences are that humans live long, healthy lives and maintain a steady state of the earth's ecosystems despite disturbances. In this talk, we will look at how mathematics i...
    Category수학강연회 소속부산대학교 수학과 강연자정일효
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  5. Quantitative residual non-vanishing of special values of various L-functions

    Non-vanishing modulo a prime of special values of various $L$-functions are of great importance in studying structures of relevant arithmetic objects such as class groups of number fields and Selmer groups of elliptic curves. While there hav...
    Category수학강연회 소속UNIST 강연자선해상
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  6. Classification of simple amenable operator algebras

    The field of operator algebras deals with suitable closed subalgebras of the algebra of bounded linear operators on a Hilbert space. There are two types of operator algebras: C*-algebras and von Neumann algebras. In the 1970s A. Connes obtai...
    소속Lakehead University 강연자Grazia Viola
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  7. Quantum Dynamics in the Mean-Field and Semiclassical Regime

    The talk will review a new approach to the limits of the quantum N-body dynamics leading to the Hartree equation (in the large N limit) and to the Liouville equation (in the small Planck constant limit). This new strategy for studying both l...
    Category수학강연회 소속Ecole Polytechnique 강연자Francoise Golse
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  8. <학부생을 위한 ɛ 강연> Continuous-time Portfolio Selection

    현대 연속시간 포트폴리오 선택이론에 대하여 설명한다. 마코위츠 의 정적 선택이론으로 시작하여 머튼의 연속시간 선택이론을 설명한다. 1950년대 우주 개발을 위하여 개발된 최적 제어이론이 연속시간 포트폴리오 선택이론에 어떻게 사용되었는가를 설명하고...
    Category수학강연회 소속아주대학교 금융공학과 강연자구형건
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  9. <청암상 수상 기념 특별강연> 동형암호, 기계학습, 근사정수론

    동형암호(Homomorphic Encryption)는 암호화된 상태에서 복호화없이 계산을 수행하는 암호로서 1978년 제안된 이후 오랜 연구를 거쳐 최근 실용화를 앞두고 있다. 본 강연에서는 우선 동형암호의 개념과 최근 연구결과 그리고 이의 기계학습에의 응용을 소개한...
    Category수학강연회 소속서울대학교 수리과학부 강연자천정희
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  10. Symplectic Geometry, Mirror symmetry and Holomorphic Curves

    Symplectic geometry arose from the study of classical mechanics, and later many interesting symplectic invariants has been found since Gromov introduced techniques of J-holomorphic curves. Miraculously, such invariants are closely related wi...
    Category수학강연회 소속연세대 수학과 강연자홍한솔
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  11. <학부생을 위한 ɛ 강연> Intuition, Mathematics and Proof

    We rely on intuition every day, and we use mathematics every day. Intuition is fast, powerful and omniapplicable, but sometimes wrong. Mathematics is efficient, powerful and correct, when applicable. Whenever there is an uncertainty, a proof...
    Category수학강연회 소속KAIST 수리과학과 강연자김동수
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  12. <학부생을 위한 ɛ 강연> Geometry and algebra of computational complexity

    학부생을 위한 이 강연에서는 고전적 튜링 기계의 기본적 정의로부터 시작하여 • 튜링기계를 비롯한 다양한 컴퓨터 모델의 복잡도 개념; • 계산(불)가능성 – 특히 디오판틴 방정식의 알고리즘적 해결법 (힐버트의 10번째 문제); • Non-deterministic 튜링 기계...
    Category수학강연회 소속서울대학교 강연자현동훈
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  13. Number theoretic results in a family

    Unconditional results without an unproved hypothesis such as the generalized Riemann hypothesis (GRH) are very weak for an individual number field. But if we consider a family of number fields, one can prove just as strong results as we woul...
    Category수학강연회 소속Univ. of Toronto / KIAS 강연자Kim, Henry
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  14. 행렬, 행렬함수 그리고 행렬방정식 (Matrix, Matrix Functions and Matrix Equations)

    In this presentation, we introduce how matrices appeared in the history of mathematics and how they are used in today's fields. Also, we consider the necessary mathematics concepts to define the matrix functions. and the existence and conver...
    Category수학강연회 소속부산대학교 수학과 강연자김현민
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  15. Circular maximal functions on the Heisenberg group

    The spherical average has been a source of many problems in harmonic analysis. Since late 90's, the study of the maximal spherical means on the Heisenberg group $mathbb{H}^n$ has been started to show the pointwise ergodic theorems on the gro...
    Category수학강연회 소속연세대 수학과 강연자김준일
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  16. Fixed points of symplectic/Hamiltonian circle actions

    A circle action on a manifold can be thought of as a periodic flow on a manifold (periodic dynamical system), or roughly a rotation of a manifold. During this talk, we consider symplectic/Hamiltonian circle actions on compact symplectic mani...
    Category수학강연회 소속부산대 수학과 강연자장동훈
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  17. A modified separation method to solve a heat-transfer boundary value problem

    We derive a general solution of the heat equation through two modied separation methods. The obtained solution is expressed as linearly combined kernel solutions in terms of Hermite polynomials, which appears to provide an explanation of non...
    Category수학강연회 소속서울대 경제학부 강연자최병선
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  18. Arithmetic of elliptic curves

    Elliptic curves defined over the rationals satisfy two finiteness properties; its group of rational points is a finitely generated abelian group and it has only finitely many points with integral coordinates. Bhargava and his collaborators e...
    Category수학강연회 소속서울대 강연자김도형
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  19. <학부생을 위한 ɛ 강연> Convergence of Fourier series and integrals in Lebesgue spaces

    Convergence of Fourier series and integrals is the most fundamental question in classical harmonic analysis from its beginning. In one dimension convergence in Lebesgue spaces is fairly well understood. However in higher dimensions the probl...
    Category수학강연회 소속서울대 강연자이상혁
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  20. Trends to equilibrium in collisional rarefied gas theory

    Dynamics of many particle system can be described by PDE of probability density function. The Boltzmann equation in kinetic theory is one of the most famous equation which describes rarefied gas dynamics. One of main property of the Boltzman...
    Category수학강연회 소속포항공과대학교 강연자이동현
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