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CATEGORIES:College of Engineering,Lectures and Seminars,Thesis/Dissertation
 s
DESCRIPTION:Abstract:      Quark confinement is a phenomenon observed i
 n the strong interaction that cannot be derived using conventional perturb
 ative techniques and requires alternative approaches. Since the the-ory be
 comes strongly coupled in the infrared regime, perturbative methods fail t
 o reproduce the hadron mass spectrum and the approximately linear Regge be
 havior observed experimentally. This thesis investigates various approache
 s to quark confinement and develops criteria to classify different familie
 s of potentials based on whether they can produce confinement. The study b
 e-gins with the generalized SU(3) framework developed by Dr. Hsu, using th
 e quadratic confining potential that arises directly from generalized SU(3
 ) symmetry. In this approach, confinement is described purely from the bou
 ndary gauge theory by constructing an effective quark potential from gener
 alized SU(3) transformations. The resulting energy spectrum is computed an
 d compared with the experimental baryon mass spectrum to assess how well t
 his framework captures confinement behavior. To further classify potential
 s capable of exhibiting confinement and to filter out non-viable cases, th
 e AdS/QCD soft-wall model is considered, in which confinement is encoded t
 hrough a dilaton profile that vanishes at the boundary and produces a disc
 rete spectrum through a Schr¨odinger-like equation. By fitting the radial
  nucleon trajectory, a holographic scale κ = 0.48 GeV is extracted, consi
 stent with phenomenological expectations for linear Regge behavior. Howeve
 r, in this model confinement is introduced through the choice of backgroun
 d fields rather than being derived dynamically from the spacetime geometry
 . The analysis is then extended to the Einstein–dilaton action, where so
 lving the coupled equa-tions of motion determines whether confinement emer
 ges self-consistently from gravity. In this framework, I also study IHQCD-
 type potentials and impose swampland- and bootstrap-inspired constraints, 
 including conditions on RG flow monotonicity, background smoothness, spect
 ral positivity and discreteness, and stability under parameter variations,
  in order to filter out the class of viable confining models. This analysi
 s shows that only a restricted class of potentials satisfies all the impos
 ed constraints, leading to a progressive shrinking of the allowed paramete
 r space and providing a systematic way to identify viable confining models
  and reproduce linear Regge behavior. Advisor: Dr. J.P. Hsu, Department of
  Physics (jhsu@umassd.edu) Committe Members: Dr. David Kagan, Department o
 f PhysicsDr. Robert Fisher, Department of Physics  Note:All PHY Graduate 
 Students are encouraged to attend.\nEvent page: https://www.umassd.edu/eve
 nts/cms/physics-master-of-science-thesis-defense-by-anudeep-davuluru.php
X-ALT-DESC;FMTTYPE=text/html:<html><body><p>Abstract:     </p>\n<p>Quar
 k confinement is a phenomenon observed in the strong interaction that cann
 ot be derived using conventional perturbative techniques and requires alte
 rnative approaches. Since the the-ory becomes strongly coupled in the infr
 ared regime\, perturbative methods fail to reproduce the hadron mass spect
 rum and the approximately linear Regge behavior observed experimentally.</
 p>\n<p>This thesis investigates various approaches to quark confinement an
 d develops criteria to classify different families of potentials based on 
 whether they can produce confinement. The study be-gins with the generaliz
 ed SU(3) framework developed by Dr. Hsu\, using the quadratic confining po
 tential that arises directly from generalized SU(3) symmetry. In this appr
 oach\, confinement is described purely from the boundary gauge theory by c
 onstructing an effective quark potential from generalized SU(3) transforma
 tions. The resulting energy spectrum is computed and compared with the exp
 erimental baryon mass spectrum to assess how well this framework captures 
 confinement behavior.</p>\n<p>To further classify potentials capable of ex
 hibiting confinement and to filter out non-viable cases\, the AdS/QCD soft
 -wall model is considered\, in which confinement is encoded through a dila
 ton profile that vanishes at the boundary and produces a discrete spectrum
  through a Schr¨odinger-like equation. By fitting the radial nucleon traj
 ectory\, a holographic scale κ = 0.48 GeV is extracted\, consistent with 
 phenomenological expectations for linear Regge behavior. However\, in this
  model confinement is introduced through the choice of background fields r
 ather than being derived dynamically from the spacetime geometry.</p>\n<p>
 The analysis is then extended to the Einstein–dilaton action\, where sol
 ving the coupled equa-tions of motion determines whether confinement emerg
 es self-consistently from gravity. In this framework\, I also study IHQCD-
 type potentials and impose swampland- and bootstrap-inspired constraints\,
  including conditions on RG flow monotonicity\, background smoothness\, sp
 ectral positivity and discreteness\, and stability under parameter variati
 ons\, in order to filter out the class of viable confining models.</p>\n<p
 >This analysis shows that only a restricted class of potentials satisfies 
 all the imposed constraints\, leading to a progressive shrinking of the al
 lowed parameter space and providing a systematic way to identify viable co
 nfining models and reproduce linear Regge behavior.</p>\n<p>Advisor: <br /
 >Dr. J.P. Hsu\, Department of Physics (jhsu@umassd.edu)</p>\n<p>Committe M
 embers: <br />Dr. David Kagan\, Department of Physics<br />Dr. Robert Fish
 er\, Department of Physics </p>\n<p>Note:<br />All PHY Graduate Students 
 are <strong>encouraged</strong> to attend.</p><p>Event page: <a href="http
 s://www.umassd.edu/events/cms/physics-master-of-science-thesis-defense-by-
 anudeep-davuluru.php">https://www.umassd.edu/events/cms/physics-master-of-
 science-thesis-defense-by-anudeep-davuluru.php</a></a></p></body></html>
DTSTAMP:20260505T230805
DTSTART;TZID=America/New_York:20260506T130000
DTEND;TZID=America/New_York:20260506T143000
LOCATION:SENG 201
SUMMARY;LANGUAGE=en-us:Physics Master of Science Thesis Defense by Anudeep 
 Davuluru
UID:ab8bdd53ade88193ef5010777b74e73b@www.umassd.edu
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