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Conic CPPIs

SSRN Electronic Journal, 2017
Constant proportion portfolio insurance (CPPI) is a structured product created on the basis of a trading strategy. The idea of the strategy is to have an exposure to the upside potential of a risky asset while providing a capital guarantee against downside risk with the additional feature that in case the product has since initiation performed well ...
INE MARQUET, WIM SCHOUTENS
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Conical Differentiation

Canadian Journal of Mathematics, 1964
This paper follows naturally a note on parabolic differentiation (2) in which the parabolically differentiable points in the real affine plane were discussed. In the parabolic case, the four-parameter family of parabolas in the affine plane led to three differentiability conditions.
Lane, N. D., Singh, K. D.
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Conics

Choice Reviews Online, 2006
Abstract We shall be dealing with homogeneous polynomials ϕ in the variables x0, x1,..., xr over some field F , with special interest in the case where F is GF(q).
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Conical Roulettes

National Mathematics Magazine, 1943
Not ...
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Conic Portfolio Theory

SSRN Electronic Journal, 2015
Portfolios are designed to maximize a conservative market value or bid price for the portfolio. Theoretically this bid price is modeled as reflecting a convex cone of acceptable risks supporting an arbitrage free equilibrium of a two price economy.
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Conic Loci and Conic Envelopes

1998
Abstract IN this chapter we begin a systematic study of the conic locus and its dual figure the conic envelope. It is convenient to give, first of all, general definitions of the concepts of algebraic locus and algebraic envelope, of which conic locus and conic envelope are particular cases.
J G Semple, G T Kneebone
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Conical and Quasi-Conical Incompressible Fluid Flows

Fluid Dynamics, 2003
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Conics which touch five given Conics

The Mathematical Gazette, 1948
In these days of examinations and syllabuses it is perhaps not superfluous to remind teachers of the maxim that they ought to teach more than their pupils need to learn. To be an expert on circles it is necessary to study other conics, and to appreciate homographies it is as well to know something about other correspondences.
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Gergonne conic

Journal for geometry and graphics, 2009
An elementary notion of geometry, the concept of Gergonne point is generalized in this paper. Given a triangle $V_1V_2V_3$, a point $I$ and three arbitrary directions $q_i$, we find a distance $x=IQ_1=IQ_2=IQ_3$ along these directions, for which the three cevians $V_iQ_i$ are concurrent. If $I$ is the incenter, $q_i$ are the direction of the altitudes,
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