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On Applications of Qualitative Dynamics to Microfluidic Systems- [electronic resource]
Sommaire Infos
On Applications of Qualitative Dynamics to Microfluidic Systems- [electronic resource]
자료유형  
 학위논문
Control Number  
0016931269
International Standard Book Number  
9798379722296
Dewey Decimal Classification Number  
620
Main Entry-Personal Name  
Rodriguez Gonzalez, Arnaldo.
Publication, Distribution, etc. (Imprint  
[S.l.] : Cornell University., 2023
Publication, Distribution, etc. (Imprint  
Ann Arbor : ProQuest Dissertations & Theses, 2023
Physical Description  
1 online resource(162 p.)
General Note  
Source: Dissertations Abstracts International, Volume: 84-12, Section: B.
General Note  
Advisor: Kirby, Brian.
Dissertation Note  
Thesis (Ph.D.)--Cornell University, 2023.
Restrictions on Access Note  
This item must not be sold to any third party vendors.
Summary, Etc.  
요약This dissertation is split into three distinct scientific/mathematical endeavours, each of which involves the study of qualitative dynamics within microfluidic systems in varying degrees and contexts. Chapter 1 involves the unification and extension of dynamical theories connected to the phenomenon of deterministic lateral displacement in microfluidic devices in limits where the size of obstacles in said devices is vanishingly small, and details our use of this extension to develop algorithms that automatically design such devices for prescribed engineering applications in ways that considerably improve over previously reported designs in the literature. Chapter 2 contains work on the design, fabrication and validation of a proof-of-concept microfluidic device to enable high-throughput experimental analyses of non-equilibrium chemical reactions via the rapid and continuous formation of chemically customizable picoliter reactor droplets. Chapter 3 is purely mathematical work centered on establishing the mutual equivalence of all standard chaotic properties in discrete dynamical systems that behave in a sufficiently similar way to sets of infinite symbol sequences under shifting, when the set of infinite symbol sequences is sufficiently "well-posed" in a scientific sense. These results are formulated on sets that are not necessarily shift-invariant but include important subsets of these, and therefore represent an extension of results in that field.
Subject Added Entry-Topical Term  
Fluid mechanics.
Subject Added Entry-Topical Term  
Applied mathematics.
Subject Added Entry-Topical Term  
Engineering.
Index Term-Uncontrolled  
Chaos theory
Index Term-Uncontrolled  
Deterministic lateral displacement
Index Term-Uncontrolled  
Microfluidic systems
Index Term-Uncontrolled  
Dynamical systems
Index Term-Uncontrolled  
Mathematical work
Added Entry-Corporate Name  
Cornell University Theoretical and Applied Mechanics
Host Item Entry  
Dissertations Abstracts International. 84-12B.
Host Item Entry  
Dissertation Abstract International
Electronic Location and Access  
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Control Number  
joongbu:641899
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