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Extra Form
Lecturer 정일효
Dept. 부산대학교 수학과
date Nov 07, 2019
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 is incorporated into biology with practical examples. The major terminology will be introduced and various cases of mathematics applied to biology will be presented based on the mathematical model. In particular, it has been classified as mathematical biology by integrating the study of conducting this research, which began in the early 20th century, and many scholars are now participating in expanding the breadth and depth of theory and its applications.

When mathematics meets biology, it is possible to derive more reasonable and useful information, and to understand that the applicability of mathematics to other disciplines is infinite.

Key words: Mathematical models, Mathematical Modeling, Differential equations, Stochastic Equation, Biomathematics, Mathematical Biology

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  1. 08Nov
    by 김수현
    in Math Colloquia

    Mathematics, Biology and Mathematical Biology

  2. 20Nov
    by

    Maximal averages in harmonic analysis

  3. Mechanization of proof: from 4-Color theorem to compiler verification

  4. Mirror symmetry of pairings

  5. Mixed type PDEs and compressible flow

  6. Mixing time of random processes

  7. Noise-induced phenomena in stochastic heat equations

  8. Non-commutative Lp-spaces and analysis on quantum spaces

  9. Noncommutative Geometry. Quantum Space-Time and Diffeomorphism Invariant Geometry

  10. Noncommutative Surfaces

  11. Nonlocal generators of jump type Markov processes

  12. Normal form reduction for unconditional well-posedness of canonical dispersive equations

  13. Number theoretic results in a family

  14. On circle diffeomorphism groups

  15. On function field and smooth specialization of a hypersurface in the projective space

  16. On Ingram’s Conjecture

  17. On some nonlinear elliptic problems

  18. On the distributions of partition ranks and cranks

  19. On the resolution of the Gibbs phenomenon

  20. On the Schauder theory for elliptic PDEs

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