Search Results - Continuous-time generalized fractional programming problems

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  1. 1
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    Continuous-Time Generalized Fractional Programming Problems. Part I: Basic Theory by Wen, Ching-Feng

    ISSN: 0022-3239, 1573-2878
    Published: Boston Springer US 01.05.2013
    “…This study, that will be presented as two parts, develops a computational approach to a class of continuous-time generalized fractional programming problems…”
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  2. 2
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    Continuous-Time Generalized Fractional Programming Problems, Part II: An Interval-Type Computational Procedure by Wen, Ching-Feng

    ISSN: 0022-3239, 1573-2878
    Published: Boston Springer US 01.03.2013
    “…The theory presented in Part I (Wen in J. Optim. Theory Appl. 2012) of this study led to a theoretical parametric procedure for continuous-time generalized fractional programming problems. In this paper (Part II…”
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  3. 3
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    OPTIMALITY CONDITIONS AND DUALITY MODELS FOR A CLASS OF NONSMOOTH CONTINUOUS-TIME GENERALIZED FRACTIONAL PROGRAMMING PROBLEMS by Zalmai, G. J.

    ISSN: 0233-1934, 1029-4945
    Published: Taylor & Francis Group 01.04.2002
    Published in Optimization (01.04.2002)
    “…Both parametric and parameter-free stationary-point-type and saddle-point-type necessary and sufficient optimality conditions are established for a class of nonsmooth continuous-time generalized…”
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  4. 4
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    OPTIMALITY CONDITIONS AND DUALITY MODELS FOR A CLASS OF NONSMOOTH CONTINUOUS-TIME GENERALIZED FRACTIONAL PROGRAMMING PROBLEMS by Zalmai, G. J.

    ISSN: 0233-1934, 1029-4945
    Published: 01.04.2002
    Published in Optimization (01.04.2002)
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  5. 5
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    Optimality principles and duality models for a class of continuous-time generalized fractional programming problems with operator constraints by Zalmai, G. J.

    ISSN: 0972-0510, 2169-0014
    Published: Taylor & Francis Group 01.01.1998
    Published in Journal of statistics & management systems (01.01.1998)
    “…Both parametric and parameter-free saddle-point- and stationary-point-type necessary and sufficient optimality conditions are established for a class of continuous-time generalized fractional…”
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  6. 6
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    Continuous-time generalized fractional programming by Zalmai, C. J.

    ISSN: 0233-1934, 1029-4945
    Published: Gordon and Breach Science Publishers 01.01.1996
    Published in Optimization (01.01.1996)
    “…Both parametric and parameter-free necessary and sufficient optimality conditions and several duality models are presented for a class of continuous-time generalized fractional programming problems…”
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  7. 7
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    Continuous-time fractional minmax programming by Husain, I., Jabeen, Z.

    ISSN: 0895-7177, 1872-9479
    Published: Oxford Elsevier Ltd 01.09.2005
    Published in Mathematical and computer modelling (01.09.2005)
    “…Necessary and sufficient optimality conditions for a continous-time fractional minmax programming problem are derived…”
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  8. 8
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    Optimality Conditions and Duality for Nonsmooth Fractional Continuous-Time Problems by Nobakhtian, S., Pouryayevali, M. R.

    ISSN: 0022-3239, 1573-2878
    Published: Boston Springer US 01.01.2012
    “…In this paper, we consider a class of nonsmooth fractional continuous-time problems…”
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  9. 9
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    Optimality and duality in continuous-time nonlinear fractional programming by Suneja, S., Singh, C., Kaul, R. N.

    ISSN: 0334-2700, 1839-4078
    Published: Cambridge, UK Cambridge University Press 01.10.1992
    “…Optimality conditions via subdifferentiability and generalised Charnes-Cooper transformation are obtained for a continuous-time nonlinear fractional programming problem…”
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  10. 10
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    Fractional calculus: models and numerical methods. by Baleanu, Dumitru, Baleanu, Dumitru, Diethelm, Kai, Scalas, Enrico, Trujillo, Juan J

    ISBN: 9789814355209, 9814355208, 9814355216, 9789814355216
    Published: Hackensack, N.J World Scientific Publishing Co. Pte. Ltd 2012
    “…The subject of fractional calculus and its applications (that is, convolution-type pseudo-differential operators including integrals and derivatives of any arbitrary real or complex order…”
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