作者: P. Schuck
DOI: 10.1007/978-3-642-14998-6_87
关键词: Applied mathematics 、 Inverse problem 、 Analytical Ultracentrifugation 、 Principle of maximum entropy 、 Mathematics 、 Integral equation 、 Tikhonov regularization 、 Fredholm integral equation 、 Regularization (mathematics) 、 Mathematical optimization 、 Bayesian probability
摘要: In the last decade, abundant availability of computational resources has allowed for significant improvements in interpretation data traditional disciplines physical biochemistry. particular, there are many examples where fitted with a model describing distribution parameters, taking form Fredholm integral equation. Algorithms traditionally applied image analysis have proven highly useful to solve corresponding ill-posed inverse problem. Two presented from optical biosensing and sedimentation velocity analytical ultracentrifugation. both examples, standard regularization techniques such as Tikhonov maximum entropy applied, conjunction non-negativity constraints. Further, Bayesian adaptations functional possible that incorporate available prior knowledge on system under study. Practical limitations problems will be discussed.