3,747 research outputs found

    Real time statistical field theory

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    We have written a {\it Mathematica} program that calculates the integrand corresponding to any amplitude in the closed-time-path formulation of real time statistical field theory. The program is designed so that it can be used by someone with no previous experience with {\it Mathematica}. It performs the contractions over the tensor indices that appear in real time statistical field theory and gives the result in the 1-2, Keldysh or RA basis. We have used the program to calculate the ward identity for the QED 3-point function, the QED 4-point function for two photons and two fermions, and the QED 5-point function for three photons and two fermions. In real time statistical field theory, there are seven 3-point functions, 15 4-point functions and 31 5-point functions. We produce a table that gives the results for all of these functions. In addition, we give a simple general expression for the KMS conditions between nn-point green functions and vertex functions, in both the Keldysh and RA basesComment: 25 pages, 12 figure

    Results from the 4PI Effective Action in 2- and 3-dimensions

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    We consider a symmetric scalar theory with quartic coupling and solve the equations of motion from the 4PI effective action in 2- and 3-dimensions using an iterative numerical lattice method. For coupling less than 10 (in dimensionless units) good convergence is obtained in less than 10 iterations. We use lattice size up to 16 in 2-dimensions and 10 in 3-dimensions and demonstrate the convergence of the results with increasing lattice size. The self-consistent solutions for the 2-point and 4-point functions agree well with the perturbative ones when the coupling is small and deviate when the coupling is large.Comment: 14 pages, 11 figures; v5: added numerical calculations in 3D; version accepted for publication in EPJ

    Protein-protein Interactions of the Androgen Receptor in Living Cells

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    __Abstract__ Natural androgens, testosterone (T) and its derivative dihydrotestosterone (DHT) play a crucial role in the development and maintenance of the male phenotype. Androgens are steroids that exert their function via the androgen receptor (AR), a ligand dependent transcription factor. The human AR gene, is located on the X chromosome, and contains 8 exons, coding for a 110 kDa, 919 amino acids protein (Brinkmann et al., 1989; Hughes and Deeb, 2006). In the classical model of AR action, the unliganded AR is located in the cytoplasm in complex with chaperone proteins (Pratt and Toft, 1997; Prescott and Coetzee, 2006). Upon androgen binding the chaperone complex is modifi ed and the AR translocates to the nucleus (Georget et al., 1997; Tyagi et al., 2000; Black and Paschal, 2004). In the nucleus, the AR binds to specifi c sequences in promoters and enhancers of target genes, interacts with specifi c coregulators and enhances the recruitment of the general transcription machinery, leading to transcription initiation (Fig. 1) (Glass and Rosenfeld, 2000; Claessens et al., 2001; Cosma, 2002; Orphanides and Reinberg, 2002; Heemers and Tindall, 2007). Recently, many reviews on AR function have been published (e.g. Dehm and Tindall, 2007; Heemers and Tindall, 2007; Trapman and Dubbink, 2007; Centenera et al., 2008; Claessens et al., 2008). The focus of this thesis is on molecular mechanisms underlying AR function in living cells

    On Bogovski\u{\i} and regularized Poincar\'e integral operators for de Rham complexes on Lipschitz domains

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    We study integral operators related to a regularized version of the classical Poincar\'e path integral and the adjoint class generalizing Bogovski\u{\i}'s integral operator, acting on differential forms in RnR^n. We prove that these operators are pseudodifferential operators of order -1. The Poincar\'e-type operators map polynomials to polynomials and can have applications in finite element analysis. For a domain starlike with respect to a ball, the special support properties of the operators imply regularity for the de Rham complex without boundary conditions (using Poincar\'e-type operators) and with full Dirichlet boundary conditions (using Bogovski\u{\i}-type operators). For bounded Lipschitz domains, the same regularity results hold, and in addition we show that the cohomology spaces can always be represented by CC^\infty functions.Comment: 23 page

    Poly (glycerol adipate) (PGA), an enzymatically synthesized functionalizable polyester and versatile drug delivery carrier : A literature update

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    The enzymatically synthesized poly (glycerol adipate) (PGA) has demonstrated all the desirable key properties required from a performing biomaterial to be considered a versatile "polymeric-tool" in the broad field of drug delivery. The step-growth polymerization pathway catalyzed by lipase generates a highly functionalizable platform while avoiding tedious steps of protection and deprotection. Synthesis requires only minor purification steps and uses cheap and readily available reagents. The final polymeric material is biodegradable, biocompatible and intrinsically amphiphilic, with a good propensity to self-assemble into nanoparticles (NPs). The free hydroxyl group lends itself to a variety of chemical derivatizations via simple reaction pathways which alter its physico-chemical properties with a possibility to generate an endless number of possible active macromolecules. The present work aims to summarize the available literature about PGA synthesis, architecture alterations, chemical modifications and its application in drug and gene delivery as a versatile carrier. Following on from this, the evolution of the concept of enzymatically-degradable PGA-drug conjugation has been explored, reporting recent examples in the literature.Peer reviewedFinal Published versio

    Dimensional Reduction in Non-Supersymmetric Theories

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    It is shown that regularisation by dimensional reduction is a viable alternative to dimensional regularisation in non-supersymmetric theories.Comment: 13 pages, phyzzx, LTH 32

    Striding out with Parkinson disease: evidence-based physical therapy for gait disorders

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    Although Parkinson disease (PD) is common throughout the world, the evidence for physical therapy interventions that enable long-term improvement in walking is still emerging. This article critiques the major physical therapy approaches related to gait rehabilitation in people with PD: compensatory strategies, motor skill learning, management of secondary sequelae, and education to optimize physical activity and reduce falls. The emphasis of this review is on gait specifically, although balance and falls are of direct importance to gait and are addressed in that context. Although the researchers who have provided the evidence for these approaches grounded their studies on different theoretical paradigms, each approach is argued to have a valid place in the comprehensive management of PD generally and of gait in particular. The optimal mix of interventions for each individual varies according to the stage of disease progression and the patient's preferred form of exercise, capacity for learning, and age

    Characterization of quantum states in predicative logic

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    We develop a characterization of quantum states by means of first order variables and random variables, within a predicative logic with equality, in the framework of basic logic and its definitory equations. We introduce the notion of random first order domain and find a characterization of pure states in predicative logic and mixed states in propositional logic, due to a focusing condition. We discuss the role of first order variables and the related contextuality, in terms of sequents.Comment: 14 pages, Boston, IQSA10, to appea
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