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The Riemann-Hilbert problem for the generalized Cauchy-Riemann equation with a singularity
The authors study the following Riemann-Hilbert problem: \[ \partial_{\overline z}w +{a\over 2\overline z}w+ {b\over 2\overline z} \overline w=0\;(a,b\in \mathbb{C}) \] with the boundary condition \(\text{Re}[z^{-m}w] =g(z)\), \(m\in Z\) where \(g\) is a given function.Timofeev, A. Yu., Tsyvunina, T. E.
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Tuberculosis: a problem with persistence
Nature Reviews Microbiology, 2003Graham R Stewart, Brian D Robertson
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Problem-Based Learning: What and How Do Students Learn?
Educational Psychology Review, 2004Cindy E Hmelo-Silver
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The Uncertain Geographic Context Problem
Annals of the American Association of Geographers, 2012Mei-Po Kwan
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Prevalence of Adolescent Problem Gambling: A Systematic Review of Recent Research
Journal of Gambling Studies, 2017Filipa Calado, Joana Dias Alexandre
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Self-Directed Learning in Problem-Based Learning and its Relationships with Self-Regulated Learning
Educational Psychology Review, 2008Sofie M M Loyens, Remy M J P Rikers
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Algorithms for the Split Variational Inequality Problem
Numerical Algorithms, 2012Yair Censor, Aviv Gibali, Simeon Reich
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THIRTY YEARS OF RESEARCH ON THE FUNCTIONAL ANALYSIS OF PROBLEM BEHAVIOR
Journal of Applied Behavior Analysis, 2013Gracie A Beavers, Dorothea C Lerman
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The Riemann-Hilbert problem for a generalization of the Moisill- Theodoresco system
Summary: The Riemann-Hilbert problem for a system, generalizing the Moisill- Theodoresco system, is reduced by the Bouligand-Giraud method to a system of Fredholm equations.openaire +1 more source