His primary scientific interests are in Mathematical analysis, Mathematical finance, Stochastic differential equation, Viscosity solution and Mathematical economics. His research in Mathematical analysis intersects with topics in Kinetic energy and Optimal control. His Mathematical finance research includes themes of Dynamic programming and Mathematical optimization.
His Mathematical optimization study integrates concerns from other disciplines, such as Duality and Piecewise. His study in Viscosity solution is interdisciplinary in nature, drawing from both Stochastic control and Bellman equation. As a part of the same scientific study, H. Mete Soner usually deals with the Mathematical economics, concentrating on Portfolio and frequently concerns with Optimal cost, Market liquidity and Arbitrage pricing theory.
H. Mete Soner focuses on Mathematical optimization, Mathematical economics, Transaction cost, Bellman equation and Dynamic programming. H. Mete Soner studied Mathematical optimization and Asymptotic analysis that intersect with Indifference price and Exponential utility. His studies deal with areas such as Market liquidity, Asset, Stochastic control and Portfolio as well as Mathematical economics.
In his articles, H. Mete Soner combines various disciplines, including Transaction cost and Viscosity. H. Mete Soner works mostly in the field of Bellman equation, limiting it down to topics relating to Viscosity solution and, in certain cases, Partial differential equation. His Dynamic programming research integrates issues from Investment strategy, Investment and Mathematical finance.
Mathematical optimization, Bellman equation, Mathematical economics, Profitability index and Bankruptcy are his primary areas of study. The Mathematical optimization study combines topics in areas such as Upper and lower bounds and Transaction cost. His research in Transaction cost intersects with topics in Convex duality, Finite set, Limit, Probability measure and Almost surely.
Bellman equation and Equity issuance are two areas of study in which H. Mete Soner engages in interdisciplinary research. His Mathematical economics research is multidisciplinary, relying on both Arbitrage and Fundamental theorem of asset pricing. As part of the same scientific family, H. Mete Soner usually focuses on Dynamic programming, concentrating on Portfolio and intersecting with Mathematical finance.
H. Mete Soner spends much of his time researching Dynamic programming, Mathematical optimization, Transaction cost, Bellman equation and Microeconomics. His research on Dynamic programming often connects related areas such as Portfolio. His Mathematical optimization study frequently draws parallels with other fields, such as Investment.
Preference, Expected utility hypothesis and Range is closely connected to Limit in his research, which is encompassed under the umbrella topic of Transaction cost. His study ties his expertise on Singular control together with the subject of Bellman equation. H. Mete Soner combines subjects such as Mathematical economics and Mathematical finance with his study of Microeconomics.
Wendell Helms Fleming;H. Mete Soner
S. E. Shreve;H. M. Soner
L. C. Evans;H. M. Soner;P. E. Souganidis
G. Barles;H. M. Soner;P. E. Sougandis
Guy Barles;Halil Mete Soner
H. M. Soner;S. E. Shreve;J. Cvitanić
Luigi Ambrosio;Halil Mete Soner
H. Mete Soner;Nizar Touzi;Jianfeng Zhang
Patrick Cheridito;H. Mete Soner;Nizar Touzi;Nicolas Victoir
Darrell Duffie;Wendell Fleming;H.Mete Soner;Thaleia Zariphopoulou
H. Mete Soner;H. Mete Soner;Nizar Touzi;Jianfeng Zhang
Yan Dolinsky;H. Mete Soner
H. Mete Soner;Nizar Touzi
Mete H Soner;Nizar Touzi;Jianfeng Zhang
W. H. Fleming;S. P. Sethi;H. M. Soner
H. Mete Soner;Steven E. Shreve
Mark Broadie;Jakša Cvitanić;H. Mete Soner
Umut Çetin;H. Mete Soner;Nizar Touzi
H. Mete Soner;Nizar Touzi;Jianfeng Zhang
Martino Bardi;Michael G. Crandall;Lawrence C. Evans;H. Mete Soner
H. Mete Soner;Umut Cetin;Nizar Touzi
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