American Institute of Mathematical Sciences

The primary objective of PUQR is to publish work of the highest standards on: Ambiguity and Knightian Uncertainty, Backward stochastic differential equations, nonlinear expectation, and path-dependent PDEs, Dynamic risk measures, Mathematical modelling under uncertainty, Quantitative risks, Recursive Utility, Uncertainty quantification, Computational aspects and numerical methods related to the above topics, Related topics, among them also relevant to statistics. The related topics encompass a broad range of research, from mathematical approaches in which the above topics play a key role or constitute an important tool, to backward SDE methods in stochastic control problems, differential games in the context of uncertainty that may, e.g., be related to asymmetric information, and to a vast field of applications such as mean-field approaches in finance or modelling systematic risk.

All papers will undergo a thorough peer reviewing process unless the subject of the paper does not fit the journal; in this case, the author will be informed promptly. Every effort will be made to secure a decision in three months and to publish accepted papers within six months.

· AIMS is a member of COPE. All AIMS journals adhere to the publication ethics and malpractice policies outlined by COPE.

· Publishes 4 issues a year in March, June, September and December.

· Indexed in ESCI, DOAJ, Mathematical Reviews, zbMATH, Google Scholar, OCLC,Summon by ProQuest

· Archived in Portico and CLOCKSS.

· Copyright © 20XX THE AUTHORS. Published by the American Institute of Mathematical Sciences on behalf of Shandong University.