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Titlebook: Symmetries in Science IX; Bruno Gruber,Michael Ramek Book 1997 Springer Science+Business Media New York 1997 algebra.fields.mechanics.quan

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楼主: Polk
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Maurice Kibleranded its understanding of the cellular and molecular mechanisms surrounding the healing process, research involving the microcirculation and its impact on healing has been limited. Reasons for this include but are not limited to an emphasis on the diagnosis and treatment of macrovascular disorders,
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A. Leviatan,R. Bijkermis below the stratum corneum is the most metabolically active layer in the skin. Consequently, the simultaneous transport and metabolism of topically applied chemicals often occurs. The skin permeation and concentration profiles of parent and metabolized chemicals depend on the physicochemical prop
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Miguel Lorente of a small potential to control and improve the cutaneous and transdermal delivery kinetics of compounds ranging in size from small molecules to small proteins. The current profile can be modulated to enable continuous, pulsatile, or complex input kinetics—it is effectively a “needle-less” infusion
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V. I. Man’koained release of drugs, improved patient compliance, and painless administration. However, traditional TDDS has a limitation for the molecular size of drugs (<500 Da). Thus, TDDS formulations are not suitable for administration of high molecular hydrophilic drugs, such as proteins and vaccines. To o
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Christian Mrugallan scars and the tissue does not completely regain its preinjured state. Wound-induced hair neogenesis (WIHN) in adult rodents results in de novo hair follicle formation in the center of large wounds, mimicking regeneration processes seen in fetal tissue. The investigation of WIHN therefore provides
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Bernhard Mühlherr: skin.  Much effort has focused on such topics as understanding the heterogeneity of stem cell pools within the epidermis and dermis, and their comparative utility in regenerative medicine applications.  In .Skin Stem Cells: Methods and Protocols., expert researchers in the field detail many of the
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Dyson Boson-Fermion Realization of Lie (Super)Algebras, (super)algebra [3, 4] and to discuss how these realizations can be used to determine the matrix representations of (super)algebra. (Here we use the name “(super)algebra” in the following sense: It includes all semisimple finite-dimensional Lie algebras and all finite-dimensional contragredient Lie superalgebras.)
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Quantization of Systems with Constraints, a set of Lagrange multipliers, and . a set of constraints. Then the dynamics of a constrained system may be summarized in the form of an action principle by means of the classical action (summation implied)
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