Littérature scientifique sur le sujet « Time-Scales calculus »
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Articles de revues sur le sujet "Time-Scales calculus"
Khan, A. R., F. Mehmood et M. A. Shaikh. « Обобщение неравенств Островского на временных шкалах ». Владикавказский математический журнал 25, no 3 (25 septembre 2023) : 98–110. http://dx.doi.org/10.46698/q4172-3323-1923-j.
Texte intégralTorrest, Delfim F. M. « The variational calculus on time scales ». International Journal for Simulation and Multidisciplinary Design Optimization 4, no 1 (janvier 2010) : 11–25. http://dx.doi.org/10.1051/ijsmdo/2010003.
Texte intégralYaslan, İsmail. « Beta-Fractional Calculus on Time Scales ». Journal of Fractional Calculus and Nonlinear Systems 4, no 2 (27 décembre 2023) : 48–60. http://dx.doi.org/10.48185/jfcns.v4i2.877.
Texte intégralSahir, Muhammad Jibril Shahab. « Uniformity of dynamic inequalities constituted on time Scales ». Engineering and Applied Science Letters 3, no 4 (24 octobre 2020) : 19–27. http://dx.doi.org/10.30538/psrp-easl2020.0048.
Texte intégralMalinowska, Agnieszka B., et Natália Martins. « The Second Noether Theorem on Time Scales ». Abstract and Applied Analysis 2013 (2013) : 1–14. http://dx.doi.org/10.1155/2013/675127.
Texte intégralSahir, Muhammad Jibril Shahab. « Coordination of Classical and Dynamic Inequalities Complying on Time Scales ». European Journal of Mathematical Analysis 3 (3 février 2023) : 12. http://dx.doi.org/10.28924/ada/ma.3.12.
Texte intégralGanie, Javid Ahmad, et Renu Jain. « THE SUMUDU TRANSFORM ON DISCRETE TIME SCALES ». Jnanabha 51, no 02 (2021) : 58–67. http://dx.doi.org/10.58250/jnanabha.2021.51208.
Texte intégralSahir, M. J. S. « Объединение классических и динамических неравенств, возникающих при анализе временных масштабов ». Вестник КРАУНЦ. Физико-математические науки, no 4 (29 décembre 2020) : 26–36. http://dx.doi.org/10.26117/2079-6641-2020-33-4-26-36.
Texte intégralZhao, Dafang, et Tongxing Li. « On conformable delta fractional calculus on time scales ». Journal of Mathematics and Computer Science 16, no 03 (15 septembre 2016) : 324–35. http://dx.doi.org/10.22436/jmcs.016.03.03.
Texte intégralSeiffertt, John. « Adaptive Resonance Theory in the time scales calculus ». Neural Networks 120 (décembre 2019) : 32–39. http://dx.doi.org/10.1016/j.neunet.2019.08.010.
Texte intégralThèses sur le sujet "Time-Scales calculus"
Ferreira, Rui Alexandre Cardoso. « Calculus of variations on time scales and discrete fractional calculus ». Doctoral thesis, Universidade de Aveiro, 2010. http://hdl.handle.net/10773/2921.
Texte intégralEstudamos problemas do cálculo das variações e controlo óptimo no contexto das escalas temporais. Especificamente, obtemos condições necessárias de optimalidade do tipo de Euler–Lagrange tanto para lagrangianos dependendo de derivadas delta de ordem superior como para problemas isoperimétricos. Desenvolvemos também alguns métodos directos que permitem resolver determinadas classes de problemas variacionais através de desigualdades em escalas temporais. No último capítulo apresentamos operadores de diferença fraccionários e propomos um novo cálculo das variações fraccionário em tempo discreto. Obtemos as correspondentes condições necessárias de Euler– Lagrange e Legendre, ilustrando depois a teoria com alguns exemplos.
We study problems of the calculus of variations and optimal control within the framework of time scales. Specifically, we obtain Euler–Lagrange type equations for both Lagrangians depending on higher order delta derivatives and isoperimetric problems. We also develop some direct methods to solve certain classes of variational problems via dynamic inequalities. In the last chapter we introduce fractional difference operators and propose a new discrete-time fractional calculus of variations. Corresponding Euler–Lagrange and Legendre necessary optimality conditions are derived and some illustrative examples provided.
Dryl, Monika. « Calculus of variations on time scales and applications to economics ». Doctoral thesis, Universidade de Aveiro, 2014. http://hdl.handle.net/10773/12869.
Texte intégralWe consider some problems of the calculus of variations on time scales. On the beginning our attention is paid on two inverse extremal problems on arbitrary time scales. Firstly, using the Euler-Lagrange equation and the strengthened Legendre condition, we derive a general form for a variation functional that attains a local minimum at a given point of the vector space. Furthermore, we prove a necessary condition for a dynamic integro-differential equation to be an Euler-Lagrange equation. New and interesting results for the discrete and quantum calculus are obtained as particular cases. Afterwards, we prove Euler-Lagrange type equations and transversality conditions for generalized infinite horizon problems. Next we investigate the composition of a certain scalar function with delta and nabla integrals of a vector valued field. Euler-Lagrange equations in integral form, transversality conditions, and necessary optimality conditions for isoperimetric problems, on an arbitrary time scale, are proved. In the end, two main issues of application of time scales in economic, with interesting results, are presented. In the former case we consider a firm that wants to program its production and investment policies to reach a given production rate and to maximize its future market competitiveness. The model which describes firm activities is studied in two different ways: using classical discretizations; and applying discrete versions of our result on time scales. In the end we compare the cost functional values obtained from those two approaches. The latter problem is more complex and relates to rate of inflation, p, and rate of unemployment, u, which inflict a social loss. Using known relations between p, u, and the expected rate of inflation π, we rewrite the social loss function as a function of π. We present this model in the time scale framework and find an optimal path π that minimizes the total social loss over a given time interval.
Consideramos alguns problemas do cálculo das variações em escalas temporais. Primeiramente, demonstramos equações do tipo de Euler-Lagrange e condições de transversalidade para problemas de horizonte infinito generalizados. De seguida, consideramos a composição de uma certa função escalar com os integrais delta e nabla de um campo vetorial. Presta-se atenção a problemas extremais inversos para funcionais variacionais em escalas de tempo arbitrárias. Começamos por demonstrar uma condição necessária para uma equação dinâmica integro-diferencial ser uma equação de Euler-Lagrange. Resultados novos e interessantes para o cálculo discreto e quantum são obtidos como casos particulares. Além disso, usando a equação de Euler-Lagrange e a condição de Legendre fortalecida, obtemos uma forma geral para uma funcional variacional atingir um mínimo local, num determinado ponto do espaço vetorial. No final, duas aplicações interessantes em termos económicos são apresentadas. No primeiro caso, consideramos uma empresa que quer programar as suas políticas de produção e de investimento para alcançar uma determinada taxa de produção e maximizar a sua competitividade no mercado futuro. O outro problema é mais complexo e relaciona a inflação e o desemprego, que inflige uma perda social. A perda social é escrita como uma função da taxa de inflação p e a taxa de desemprego u, com diferentes pesos. Em seguida, usando as relações conhecidas entre p, u, e a taxa de inflação esperada π, reescrevemos a função de perda social como uma função de π. A resposta é obtida através da aplicação do cálculo das variações, a fim de encontrar a curva ótima π que minimiza a perda social total ao longo de um determinado intervalo de tempo.
Bastos, Nuno Rafael de Oliveira. « Fractional calculus on time scales - Cálculo fraccional em escalas temporais ». Doctoral thesis, Universidade de Aveiro, 2012. http://hdl.handle.net/10773/8566.
Texte intégralIntroduzimos um cálculo das variações fraccional nas escalas temporais ℤ e (hℤ)!. Estabelecemos a primeira e a segunda condição necessária de optimalidade. São dados alguns exemplos numéricos que ilustram o uso quer da nova condição de Euler–Lagrange quer da nova condição do tipo de Legendre. Introduzimos também novas definições de derivada fraccional e de integral fraccional numa escala temporal com recurso à transformada inversa generalizada de Laplace.
We introduce a discrete-time fractional calculus of variations on the time scales ℤ and (ℎℤ)!. First and second order necessary optimality conditions are established. Some numerical examples illustrating the use of the new Euler— Lagrange and Legendre type conditions are given. We also give new definitions of fractional derivatives and integrals on time scales via the inverse generalized Laplace transform.
McMahon, Chris. « Calculus of Variations on Time Scales and Its Applications to Economics ». TopSCHOLAR®, 2008. http://digitalcommons.wku.edu/theses/370.
Texte intégralHariz, Belgacem Khader. « Higher-order Embedding Formalism, Noether’s Theorem on Time Scales and Eringen’s Nonlocal Elastica ». Electronic Thesis or Diss., Pau, 2022. https://theses.hal.science/tel-03981833.
Texte intégralThe aim of this thesis is to deal with the connection between continuous and discrete versions of a given object. This connection can be studied in two different directions: one going from a continuous setting to a discrete analogue, and in a symmetric way, from a discrete setting to a continuous one. The first procedure is typically used in numerical analysis in order to construct numerical integrators and the second one is typical of continuous modeling for the study of micro-structured materials.In this manuscript, we focus our attention on three distinct problems. In the first part, we propose a general framework precising different ways to derive a discrete version of a differential equation called discrete embedding formalism.More precisely, we exhibit three main discrete associate: the differential, integral or variational structure in both classical and high-order approximations.The second part focuses on the preservation of symmetries for discrete versions of Lagrangian and Hamiltonian systems, i.e., the discrete analogue of Noether's theorem.Finally, the third part applies these results in mechanics, i.e., the problem studied by N. Challamel, Kocsis and Wang called Eringen's nonlocal elastica equation which can beobtained by the continualization method. Precisely, we construct a discrete version of Eringen's nonlocal elastica then we study the difference with Challamel's proposal
Arslan, Aykut. « Discrete Fractional Hermite-Hadamard Inequality ». TopSCHOLAR®, 2017. http://digitalcommons.wku.edu/theses/1940.
Texte intégralKisela, Tomáš. « Basics of Qualitative Theory of Linear Fractional Difference Equations ». Doctoral thesis, Vysoké učení technické v Brně. Fakulta strojního inženýrství, 2012. http://www.nusl.cz/ntk/nusl-234025.
Texte intégralLivres sur le sujet "Time-Scales calculus"
Bohner, Martin, et Svetlin G. Georgiev. Multivariable Dynamic Calculus on Time Scales. Cham : Springer International Publishing, 2016. http://dx.doi.org/10.1007/978-3-319-47620-9.
Texte intégralGeorgiev, Svetlin G. Fractional Dynamic Calculus and Fractional Dynamic Equations on Time Scales. Cham : Springer International Publishing, 2018. http://dx.doi.org/10.1007/978-3-319-73954-0.
Texte intégralVariational Calculus on Time Scales. Nova Science Publishers, Incorporated, 2018.
Trouver le texte intégralGeorgiev, Svetlin G. Variational Calculus on Time Scales. Nova Science Publishers, Incorporated, 2018.
Trouver le texte intégralBohner, Martin, et Svetlin G. Georgiev. Multivariable Dynamic Calculus on Time Scales. Springer, 2017.
Trouver le texte intégralBohner, Martin, et Svetlin G. Georgiev. Multivariable Dynamic Calculus on Time Scales. Springer, 2017.
Trouver le texte intégralBohner, Martin, et Svetlin G. Georgiev. Multivariable Dynamic Calculus on Time Scales. Springer, 2018.
Trouver le texte intégralHardy Type Inequalities on Time Scales. Springer, 2016.
Trouver le texte intégralO'Regan, Donal, Ravi P. Agarwal et Samir H. Saker. Hardy Type Inequalities on Time Scales. Springer, 2016.
Trouver le texte intégralO'Regan, Donal, Ravi P. Agarwal et Samir H. Saker. Hardy Type Inequalities on Time Scales. Springer, 2018.
Trouver le texte intégralChapitres de livres sur le sujet "Time-Scales calculus"
Bohner, Martin, et Svetlin G. Georgiev. « Time Scales ». Dans Multivariable Dynamic Calculus on Time Scales, 1–22. Cham : Springer International Publishing, 2016. http://dx.doi.org/10.1007/978-3-319-47620-9_1.
Texte intégralSeiffertt, John, et Donald C. Wunsch. « The Time Scales Calculus ». Dans Evolutionary Learning and Optimization, 49–60. Berlin, Heidelberg : Springer Berlin Heidelberg, 2010. http://dx.doi.org/10.1007/978-3-642-03180-9_4.
Texte intégralGeorgiev, Svetlin G. « Calculus on Time Scales ». Dans Functional Dynamic Equations on Time Scales, 1–36. Cham : Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-15420-2_1.
Texte intégralBohner, Martin, et Allan Peterson. « The Time Scales Calculus ». Dans Dynamic Equations on Time Scales, 1–50. Boston, MA : Birkhäuser Boston, 2001. http://dx.doi.org/10.1007/978-1-4612-0201-1_1.
Texte intégralGoodrich, Christopher, et Allan C. Peterson. « Calculus on Mixed Time Scales ». Dans Discrete Fractional Calculus, 353–414. Cham : Springer International Publishing, 2015. http://dx.doi.org/10.1007/978-3-319-25562-0_5.
Texte intégralGeorgiev, Svetlin G. « Elements of the Time Scale Calculus ». Dans Integral Equations on Time Scales, 1–75. Paris : Atlantis Press, 2016. http://dx.doi.org/10.2991/978-94-6239-228-1_1.
Texte intégralBohner, Martin, et Svetlin G. Georgiev. « Partial Differentiation on Time Scales ». Dans Multivariable Dynamic Calculus on Time Scales, 303–447. Cham : Springer International Publishing, 2016. http://dx.doi.org/10.1007/978-3-319-47620-9_6.
Texte intégralBohner, Martin, et Svetlin G. Georgiev. « Multiple Integration on Time Scales ». Dans Multivariable Dynamic Calculus on Time Scales, 449–515. Cham : Springer International Publishing, 2016. http://dx.doi.org/10.1007/978-3-319-47620-9_7.
Texte intégralBohner, Martin, Gusein Guseinov et Allan Peterson. « Introduction to the Time Scales Calculus ». Dans Advances in Dynamic Equations on Time Scales, 1–15. Boston, MA : Birkhäuser Boston, 2003. http://dx.doi.org/10.1007/978-0-8176-8230-9_1.
Texte intégralGeorgiev, Svetlin G. « Convolution on Time Scales ». Dans Fractional Dynamic Calculus and Fractional Dynamic Equations on Time Scales, 157–215. Cham : Springer International Publishing, 2018. http://dx.doi.org/10.1007/978-3-319-73954-0_3.
Texte intégralActes de conférences sur le sujet "Time-Scales calculus"
Kapcak, Sinan, et Ünal Ufuktepe. « Multivariable Calculus on Time Scales ». Dans 2011 International Conference on Computational Science and Its Applications (ICCSA). IEEE, 2011. http://dx.doi.org/10.1109/iccsa.2011.28.
Texte intégralGirejko, Ewa, Agnieszka B. Malinowska et Delfim F. M. Torres. « A unified approach to the calculus of variations on time scales ». Dans 2010 Chinese Control and Decision Conference (CCDC). IEEE, 2010. http://dx.doi.org/10.1109/ccdc.2010.5498972.
Texte intégralNiu, Haoyu, YangQuan Chen, Lihong Guo et Bruce J. West. « A New Triangle : Fractional Calculus, Renormalization Group, and Machine Learning ». Dans ASME 2021 International Design Engineering Technical Conferences and Computers and Information in Engineering Conference. American Society of Mechanical Engineers, 2021. http://dx.doi.org/10.1115/detc2021-70505.
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