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Titlebook: Non-Instantaneous Impulses in Differential Equations; Ravi Agarwal,Snezhana Hristova,Donal O‘Regan Book 2017 Springer International Publis

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發(fā)表于 2025-3-21 18:10:29 | 只看該作者 |倒序瀏覽 |閱讀模式
書目名稱Non-Instantaneous Impulses in Differential Equations
編輯Ravi Agarwal,Snezhana Hristova,Donal O‘Regan
視頻videohttp://file.papertrans.cn/667/666934/666934.mp4
概述Offers three thorough chapters devoted to theory, proofs, and examples.Investigates a wide class of differential equations with non-instantaneous impulses.Equips readers with mathematical models and t
圖書封面Titlebook: Non-Instantaneous Impulses in Differential Equations;  Ravi Agarwal,Snezhana Hristova,Donal O‘Regan Book 2017 Springer International Publis
描述This monograph is the first published book devoted to the theory of differential equations with non-instantaneous impulses. It aims to equip the reader with mathematical models and theory behind real life processes in physics, biology, population dynamics, ecology and pharmacokinetics. The authors examine a wide scope of differential equations with non-instantaneous impulses through three comprehensive chapters, providing an all-rounded and unique presentation on the topic, including:.- Ordinary differential equations with non-instantaneous impulses (scalar and n-dimensional case).- Fractional differential equa.tions with non-instantaneous impulses (with Caputo fractional derivatives of order q ? (0, 1))- Ordinary differential equations with non-instantaneous impulses occurring at random moments (with exponential, Erlang, or Gamma distribution).Each chapter focuses on theory, proofs and examples, and contains numerous graphs to enrich the reader’s understanding. Additionally, a carefully selected bibliography is included. Graduate students at various levels as well as researchers in differential equations and related fields will find this a valuable resource of both introductory an
出版日期Book 2017
關鍵詞partial differential equations; ordinary differential equations; non-instantaneous impulses; fractional
版次1
doihttps://doi.org/10.1007/978-3-319-66384-5
isbn_softcover978-3-319-88231-4
isbn_ebook978-3-319-66384-5
copyrightSpringer International Publishing AG 2017
The information of publication is updating

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沙發(fā)
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板凳
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contributes substantially the costs to society. Obesity can be diagnosed with body mass index (BMI). According to the World Health Organization, the diagnosis of overweight is made with a .?25?Kg/m., and obesity with a .?30?kg/m.. The diagnosis of obesity has been made using the abdominal circumfere
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Non-instantaneous Impulses in Differential Equations with Caputo Fractional Derivatives,differentiation and integration. For more details on geometric and physical interpretations of fractional derivatives and for a general historical perspective we refer the reader to the monographs [., ., .] and the cited references therein.
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發(fā)表于 2025-3-22 15:51:32 | 只看該作者
Non-instantaneous Impulses on Random Time in Differential Equations with Ordinary/Fractional Derivach processes it is necessarily to combine deterministic differential equations with random variables at the moments of impulses. The presence of randomness in the jump condition changes the solutions of differential equations significantly. The study combines methods of deterministic differential eq
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thropometric measurements was used. For evaluating the predictive ability of anthropometric measures, the area under the ROC curve (.), the sensitivity (.), the specificity (.), the negative predictive value (.) and the positive predictive value (.) were calculated. The hip circumference was the ant
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Ravi Agarwal,Snezhana Hristova,Donal O’Regannsfer and collaboration. Data availability and better options for data treatment and analysis gave another push. More recently, information and computer science methods have entered the innovation indicators scene and widened the scope even further. We conclude that indicators are a means to measure
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Non-instantaneous Impulses on Random Time in Differential Equations with Ordinary/Fractional Derivae study the cases of exponentially distributed random variables, Erlang distributed random variables and Gamma distributed random variables between two consecutive moments of impulses and the intervals where the impulses act are with a constant length.
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