Results 91 to 100 of about 5,349,529 (108)
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The Gerber-Shiu discounted penalty function for a compound binomial risk model with by-claims
Acta Mathematicae Applicatae Sinica, 2015zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Li, Jin-Zhu, Wu, Rong
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The Gerber–Shiu discounted penalty function for classical risk model with a two-step premium rate
Statistics and Probability Letters, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhang, H. Y., Zhou, M., Guo, J. Y.
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The Gerber-Shiu discounted penalty function for classical risk model with a linear dividend barrier
2011 International Conference on Consumer Electronics, Communications and Networks (CECNet), 2011In this paper, we consider the classical risk model with a linear dividend barrier. In this model, we study the Gerber-Shiu discounted penalty function. Two integro-differential equations for the Gerber-Shiu discounted penalty function are derived. The analytic results of discounted penalty function are obtained.
Zhongqiang Liu
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Statistics and Probability Letters, 2012
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Jieming Zhou, Yingchun Deng
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Jieming Zhou, Yingchun Deng
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2009 International Conference on Information Management, Innovation Management and Industrial Engineering, 2009
In this paper, we consider the Gerber-Shiu discounted penalty function for a classical risk model with a two-step premium rate and a linear dividend barrier. An integro-differential equation for the Gerber-Shiu discounted penalty function under stochastic interest force is derived and solved, then the Lundberg fundamental equation is given also.
Yujuan Huang
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In this paper, we consider the Gerber-Shiu discounted penalty function for a classical risk model with a two-step premium rate and a linear dividend barrier. An integro-differential equation for the Gerber-Shiu discounted penalty function under stochastic interest force is derived and solved, then the Lundberg fundamental equation is given also.
Yujuan Huang
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2011 2nd International Conference on Artificial Intelligence, Management Science and Electronic Commerce (AIMSEC), 2011
In this paper, the classical risk model perturbed by diffusion is considered in presence of a constant dividend barrier. We study the Gerber-Shiu discounted penalty function. Two integro-differential equations for the Gerber-Shiu discounted penalty function are derived and solved. The analytic results of discounted penalty function are obtained.
null Xuesi Ma, null Junxiang Cheng
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In this paper, the classical risk model perturbed by diffusion is considered in presence of a constant dividend barrier. We study the Gerber-Shiu discounted penalty function. Two integro-differential equations for the Gerber-Shiu discounted penalty function are derived and solved. The analytic results of discounted penalty function are obtained.
null Xuesi Ma, null Junxiang Cheng
exaly +2 more sources
Insurance: Mathematics and Economics, 2008
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Landriault, David, Willmot, Gordon
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Landriault, David, Willmot, Gordon
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Insurance: Mathematics and Economics, 2008
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yang, Hu, Zhang, Zhimin
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yang, Hu, Zhang, Zhimin
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Insurance: Mathematics and Economics, 2003
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Lin, X. Sheldon +2 more
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Lin, X. Sheldon +2 more
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North American Actuarial Journal, 2007
Abstract In this paper we study the Gerber-Shiu discounted penalty function for the ordinary renewal risk model modified by the constant interest on the surplus. Explicit answers are expressed by an infinite series, and a relational formula for some important joint density functions is derived.
Rong Wu, Yuhua Lu, Ying Fang
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Abstract In this paper we study the Gerber-Shiu discounted penalty function for the ordinary renewal risk model modified by the constant interest on the surplus. Explicit answers are expressed by an infinite series, and a relational formula for some important joint density functions is derived.
Rong Wu, Yuhua Lu, Ying Fang
openaire +1 more source

