N. E. Karoui, S. Peng, and M. Quenez, A dynamic maximum principle for the optimization of recursive utilities under constraints, The Annals of Applied probability, 11 (2001), pp. 664-693. [OpenAIRE]
 N. E. Karoui, S. Peng, and M. Quenez.M.C, Backward stochastic differential equations in finance, Math. Finance, 7 (1997), pp. 1-71. [OpenAIRE]
 G. Kent, A maxinum principle for optimal control problems with neutral functional differential systems, Bulletin of the American Methematical Society, 77 (1971), pp. 565-570. [OpenAIRE]
 V. Kolmanovskii and E. Khvilon, Necessary conditions for optimal control of systems with deviating argument of neutral type, Automat. Remote Control, 30 (1969), pp. 327-339.
 V. B. Kolmanovskii and V. R. Nosov, Stability and periodic modes of control systems with aftereffect. Nauka, Moscow, 1981.
, Stability of Functional Differential Equations, Academic Press, New York, 1986.
 X. Mao, Exponential stability in mean square of neutral stochastic differential functional equations, Systems Control Letters, 26 (1995), pp. 245-251.
 E. Pardoux and S. Peng, Adapted solution of a backward stochastic differential equation, Systems Control Lett., 14 (1990), pp. 55-61. [OpenAIRE]
 S. Peng, Nonlinear Expectation, Nonlinear Evaluation and Risk Measures., vol. 1856 of Lecture Notes in Math., Springer, Heidelberg, 2004. Stichastic Methods in Finance.
 S. Peng and Z. Yang, Anticipated backward stocastic differential equations, The Annals of Probability, 37 (2009), pp. 877-902.