[1] Aase , K.K., A Markov model for the pricing of catastrophe insurance futures and spreads, Journal of Risk and Insurance ,68 (1), (2001), pp. 2549.
[2] Azizi, S. Neisy, A. , A New Approach in Geometric Brownian Motion Model. Fuzzy Information and Engineering and Decision, Advances in Intelligent Systems and Computing, vol 646. Springer.
[3] Black, F., Scholes, M., AThe pricing of options and corporate liabilities, Journal of Political Economy, 81 (3), (1973) ,pp. 637654.
[4] Biagini, F., Bregman, Y., & Meyer-Brandis, T., Pricing of catastrophe insurance options written on a loss index with re-estimation. Insurance, Mathematics and Economics, 43(2), (2008) ,pp. 214-222.
[5] Bjork, T. , Arbitrage theory in continuous time, Oxford University Press, Oxford, 3rd ed (2009).
[6] Borden, S., Sarkar, A., Securitizing property catastrophe risk, Current Issues in Economics and Finance, 2 (9), (1996) ,pp. 16.
[7] Braun, A., Pricing catastrophe swaps: A contingent claims approach. Insurance , Mathematics and Economics, 49(3), (2011) ,pp. 520-536.
[8] Canter, M.S., Cole, J.B., Sandor, R.L., Insurance derivatives: a new asset class for the capital markets and a new hedging tool for the insurance industry, Applied Corporate Finance, 10 (3), (1997) ,pp. 6981.
[9] Chang, C.W., Chang, J.S.K., Yu, M.-T., Pricing catastrophe insurance futures call spreads, Risk and Insurance, Vol. 63, No. 4, (1996) ,pp. 599-617
[10] Chang, C. W., Chang, J. S., & Lu, W., Pricing catastrophe options in discrete operational time, Insurance: Mathematics and Economics, 43(3), (2008) ,pp. 422-430.
[11] Chang, C. W., Chang, J. S., & Lu, W., Pricing catastrophe options with stochastic claim arrival intensity in claim time, Banking & Finance, 34(1), (2010) ,pp. 24-32.
[12] Cummins, J.D., CAT bonds and other risk-linked securities: state of the market and recent developments, Risk Management and Insurance Review ,11 (1), (2008) ,pp. 2347.
[13] Cummins, J.D., Geman, H., An Asian option approach to the valuation of insurance futures contracts, Review of Futures Markets, 13 (2), (1994) ,pp. 517557.
[14] Cummins, J.D., Geman, H., Pricing catastrophe insurance futures and call spreads: an arbitrage approach, Journal of Fixed Income, 4 (4), (1995) ,pp. 4657.
[15] Cummins, J. D., & Weiss, M. A., Convergence of insurance and nancial markets: Hybrid and securitized risktransfer solutions, Risk and Insurance, 76(3), (2009) ,pp. 493-545.
[16] Deutsche Bank, 2006 , Deutsche Bank launches Event Loss Swaps to help clients hedge against disasters.,
[17] Egami, M., Young, V.R., Indifference prices of structured catastrophe (CAT) bonds, Insurance: Mathematics and Economics, 42 (2), (2008) ,pp. 771778.
[18] EM-DAT: The Emergency Events Database - Universite catholique de Louvain (UCL) - CRED - www.emdat.be, Brussels, Belgium., ,
[19] Geman, H., Yor, M., Stochastic time changes in catastrophe option pricing, Insurance: Mathematics and Economics, 21 (3), (1997) ,pp. 185193.
[20] Hardle, W. K., & Cabrera, B. L., Calibrating CAT bonds for Mexican earthquakes , Risk and Insurance, 77(3), (2010) ,pp. 625-650.
[21] Hirsa, Ali,, Computational Methods in Finance, Chapman and Hall/CRC, Financial Mathematics Series, Taylor & Francis (2012).
[22] Hull, J. C. , Options futures and other derivatives (10th Edition). , Pearson Education,(2018).
[23] Ionut florescu, Ruihua liu, Maria Cristina Mariana, Solutions to a partial integrodifferential parabolic system arising in the pricing of nancial options in regime-switching jump diffusion models, Electronic Journal of Differential Equations, Vol. 2012 (2012), No. 231, (2012) ,pp. 112.
[24] Lane, M.N., Pricing risk transfer transactions, Astin Bulletin 30 (2), (2000) ,pp. 259293.
[25] Lane, M., & Mahul, O., Catastrophe risk pricing: an empirical analysis, International Bank for Reconstruction and Development, The World Bank (2008)
[26] Lee, J. P., & Yu, M. T., Valuation of catastrophe reinsurance with catastrophe bonds, Insurance: Mathematics and Economics, 41(2), (2007) ,pp. 264-278.
[27] Macmillan Publishers Limited., Pool knowledge to stem losses from disasters, Nature, vol 522, 18 june(2015).
[28] Safaei, Maryam & Neisy, Abodolsadeh & Nematollahi, Nader, New Splitting Scheme for Pricing American Options Under the Heston Model, Computational Economics, Springer;Society for Computational Economics, vol. 52(2), (2018) ,pages 405-420, August.
[29] Muermann, A., Market price of insurance risk implied by catastrophe derivatives, North American Actuarial Journal, 12(3), (2008) ,pp. 221-227.
[30] Munich Re NatCatSERVICE, Natural catastrophes in the rst half of 2018.,
[31] Neisy, A, Salmani, K., An inverse nance problem for estimation of the volatility, Computational Mathematics and Mathematical Physics, Volume 53, Issue 1, (2013) ,pp 6377. Springer.
[32] Unger, A.J.A., Pricing index-based catastrophe bonds: Part 1: Formulation and discretization issues using a numerical PDE approach , Computers & Geosciences,36, 2, 2010, pp.139-149.
[33] Vickery, P., Skerlj, P., Lin, J., Twisdale, L., Jr, Young, M., & Lavelle, F., HAZUS-MH Hurricane model methodology. II: Damage and loss estimation, Natural Hazards Review,7, (2006) ,pp. 94103.
[34] Vranes, K., & Pielke Jr, R., Normalized earthquake damage and fatalities in the United States: 19002005, Natural Hazards Review, 10(3), (2009) ,pp. 84-101.
[35] Wu, Y. C., & Chung, S. L., Catastrophe risk management with counterparty risk using alternative instruments, Insurance: Mathematics and Economics, 47(2), (2010) ,pp. 234-245.
[36] Xu, Y., A Study of the Loss Distribution of Natural Disasters in Norway Comparing a Common Model with a Model Broken Down into Catastrophe Types, University of Oslo Library, (2016).
[37] Young, V.R., Pricing in an incomplete market with an affine term structure, Mathematical Finance, 14 (3), (2004) ,pp. 359381.
[38] Zolfaghari, M.R., and Campbell, K.W., A New Insurance Loss Model to Promote Catastrophe Insurance Market in India And Pakistan, The 14th World Conference on Earthquake Engineering October 12-17, Beijing, China (2008).