Monday, August 28, 2023

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2023-09-01 / 10:00 ~ 12:00
IBS-KAIST 세미나 - 수리생물학: 인쇄
by ()
The Michaelis–Menten (MM) rate law has been the dominant paradigm of modeling biochemical rate processes for over a century with applications in biochemistry, biophysics, cell biology, and chemical engineering. The MM rate law and its remedied form stand on the assumption that the concentration of the complex of interacting molecules, at each moment, approaches an equilibrium much faster than the molecular concentrations change. Yet, this assumption is not always justified. Here, we relax this quasi-steady state requirement and propose the generalized MM rate law for the interactions of molecules with active concentration changes over time. Our approach for time-varying molecular concentrations, termed the effective time-delay scheme (ETS), is based on rigorously estimated time-delay effects in molecular complex formation. With particularly marked improvements in protein– protein and protein–DNA interaction modeling, the ETS provides an analytical framework to interpret and predict rich transient or rhythmic dynamics (such as autogenously-regulated cellular adaptation and circadian protein turnover), which goes beyond the quasi-steady state assumption.
2023-09-04 / 16:00 ~ 18:00
IBS-KAIST 세미나 - 대수기하학: 인쇄
by ()
Pluripotential theory, namely positive closed and positive ddc-closed currents, is a fundamental tool in the theory of iteration of holomorphic maps and the theory of foliations. We will start with a crash course on positive closed and positive ddc-closed currents focusing on some recent progress of the pluripotential theory. We then discuss applications in complex dynamics. We will explain how the pluripotential theory allows to obtain equidistribution results, the unique ergodicity or other fine statistical properties. (1 of 2)
2023-08-29 / 16:30 ~ 17:30
IBS-KAIST 세미나 - 이산수학: From coordinate subspaces over finite fields to ideal multipartite uniform clutters 인쇄
by 이다빈(KAIST 산업및시스템공학과)
Take a prime power $q$, an integer $n\geq 2$, and a coordinate subspace $S\subseteq GF(q)^n$ over the Galois field $GF(q)$. One can associate with $S$ an $n$-partite $n$-uniform clutter $\mathcal{C}$, where every part has size $q$ and there is a bijection between the vectors in $S$ and the members of $\mathcal{C}$. In this paper, we determine when the clutter $\mathcal{C}$ is ideal, a property developed in connection to Packing and Covering problems in the areas of Integer Programming and Combinatorial Optimization. Interestingly, the characterization differs depending on whether $q$ is $2,4$, a higher power of $2$, or otherwise. Each characterization uses crucially that idealness is a minor-closed property: first the list of excluded minors is identified, and only then is the global structure determined. A key insight is that idealness of $\mathcal{C}$ depends solely on the underlying matroid of $S$. Our theorems also extend from idealness to the stronger max-flow min-cut property. As a consequence, we prove the Replication and $\tau=2$ Conjectures for this class of clutters. This is joint work with Ahmad Abdi (London School of Economics).
Events for the 취소된 행사 포함 모두인쇄
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