2019
DOI: 10.1615/jautomatinfscien.v51.i6.10
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Modeling and Optimization of Microneedle Systems

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Cited by 18 publications
(10 citation statements)
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“…The geometry of the MN also needs to be considered [ 82 ]. However, as Sandrakov et al [ 131 ] proved that conical MNs are the most optimal, it is logical to start with conical geometry as a standard when modeling. The length of the MNs, both tip and base diameter of the MNs, center-to-center spacing between two MNs, numbers of MNs in the array, and the distribution of the MNs in an array (square, diamond, triangle, rectangle, or exceptional design), etc.…”
Section: Modeling and Optimization For Designing Polymeric Mnsmentioning
confidence: 99%
“…The geometry of the MN also needs to be considered [ 82 ]. However, as Sandrakov et al [ 131 ] proved that conical MNs are the most optimal, it is logical to start with conical geometry as a standard when modeling. The length of the MNs, both tip and base diameter of the MNs, center-to-center spacing between two MNs, numbers of MNs in the array, and the distribution of the MNs in an array (square, diamond, triangle, rectangle, or exceptional design), etc.…”
Section: Modeling and Optimization For Designing Polymeric Mnsmentioning
confidence: 99%
“…Тут u -концентрацiя лiкiв у тканинi, h -керування системою. На розв'язках задачi ( 1), ( 2) задано функцiонал якостi J(h) = Φ (u(h)) , який необхiдно мiнiмiзувати в областi допустимих керувань U. Права частина f рiвняння (1) може бути узагальненою функцiєю деякого скiнченного порядку (iмпульсне, точкове керування тощо) [15,[17][18][19][20].…”
Section: математична модельunclassified
“…2. Теорема iснування Спряжений до оператора L оператор L * визначається наступною системою [20,21]. 2), що вiдповiдають правим частинам f k у просторi L 2 (Q).…”
Section: математична модельunclassified
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“…The homogenization theory for general variational inequalities were considered and developed for the corresponding problems in [7,8,9]. Specific asymptotic approximations for the problems of elastic interaction of a microneedle system with a surface were calculated in [10,11]. The UDK 517.9 case minimization problem considered herein more accurately models the microneedle systems made in the form of a patch.…”
mentioning
confidence: 99%