[1] Borovkov, K. A., Dickson, D. C., 2008. On the ruin time distribution for a Sparre Andersen process with exponential claim sizes. Insurance Math. conom. 42, 1104-1108. [2] Cheng, Y., Tang, Q., Yang, H., 2002. Approximations for moments of deficit at ruin with exponential and subexponential claims. Statist. Probab. Lett. 59, 367-378. [3] Cheung, K. C., 2007. Optimal allocation of policy limits and deductibles. Insurance Math. Econom. 41, 382-391. [4] Cheung, K. C., Liu, F., Yam, S. C. P., 2012. Average Value-at-Risk Minimizing Reinsurance Under Wang's Premium Principle with Constraints. ASTIN Bulletin. 42, 575-600. [5] Denuit, M., Dhaene, J., Goovaerts, M. J., Kaas, R., 2005. Actuarial Theory for Dependent Risks: Measures, Orders and Models. John Wiley & Sons, New york. [6] Denuit, M., Vermandele, C., 1998. Optimal reinsurance and stop loss order. Insurance Math. Econom. 22, 229-233. [7] Dufresne, F., Gerber, H. U., 1988. The probability and severity of ruin for combinations of exponential claim amount distributions and their translations. Insurance Math. Econom. 7, 75-80. [8] Fathi Manesh, S., Khaledi, B. E., 2015. Allocations of policy limits and ordering relations for aggregate remaining claims. Insurance Math. Econom. 65, 9-14. [9] Fathi Manesh, S., Khaledi, B. E., Dhaene, J., 2016. Optimal allocation of policy deductibles for exchangeable risks. Insurance Math. Econom. 71, 87-92. [10] Goovaerts, M., Dhaene, J., 1998. On the characterization of Wang's class of premium principles. In: Transactions of the 26th International Congress of Actuaries, vol. 4, pp. 121-134. [11] Hu, S., Wang, R., 2014. Stochastic comparisons and optimal allocation for policy limits and deductibles. Commun. Stat. - Theory Methods 43, 151-164. [12] Hua, L., Cheung, K. C., 2008a. Stochastic orders of scalar products with applications. Insurance Math. Econom. 42, 865-872. [13] Hua, L., Cheung, K. C., 2008b. Worst allocations of policy limits and deductibles. Insurance Math. Econom. 43, 93-98. [14] Jin, C., Li, S., Wu, X., 2016. On the occupation times in a delayed Sparre Andersen risk model with exponential claims. Insurance Math. Econom. 71, 304-316. [15] Klugman, S., Panjer, H., Willmot, G., 2004. Loss Models: From Data to Decisions, second ed. John Wiley & Sons, New Jersey. [16] Lu, Z., Meng, L., 2011. Stochastic comparisons for allocations of policy limits and deductibles with applications. Insurance Math. Econom. 48, 338-343. [17] Marshall, A. W., Olkin, I., Arnold, B. C., 2011. Inequalities: Theory of Majorization and its Applications. Springer, New York. [18] Muller, A., Stoyan, D., 2002. Comparison Methods for Stochastic Models and Risks. John Wiley & Sons, New York. [19] Panjer, H. Willmot, G., 1992. Insurance risk models. Society of Actuaries, Schaumburg, IL. [20] Shaked, M., Shanthikumar, J. G., 2007. Stochastic Orders. Springer, New York. [21] Sung, K. C. J., Yam, S. C. P., Yung, S. P., Zhou, J. H., 2011. Behavioral optimal insurance. Insurance Math. Econom. 49 (3), 418-428. [22] Van Heerwaarden, A. E., Kaas, R., Goovaerts, M. J., 1989. Optimal reinsurance in relation to ordering of risks. Insurance Math. Econom. 8, 11-17. [23] Wang, S., 1996. Premium calculation by transforming the layer premium density. ASTIN Bulletin. 26, 71-92. [24] Wang, S. S., 2000. A Class of Distortion Operators for Pricing Financial and Insurance Risks. Journal of Risk and Insurance, 67(1), 15-36. [25] Xu, M., Hu, T., 2012. Stochastic comparisons of capital allocations with applications. Insurance Math. Econom. 50, 293-298. [26] Zhuang, W., Chen, Z., Hu, T. 2009. Optimal allocation of policy limits and deductibles under distortion risk measures. Insurance Math. Econom. 44, 409-414.