2,684 research outputs found
Effects of Neuropeptide y on Stem Cells and Their Potential Applications in Disease Therapy
Neuropeptide Y (NPY), a 36-amino acid peptide, is widely distributed in the central and peripheral nervous systems and other peripheral tissues. It takes part in regulating various biological processes including food intake, circadian rhythm, energy metabolism, and neuroendocrine secretion. Increasing evidence indicates that NPY exerts multiple regulatory effects on stem cells. As a kind of primitive and undifferentiated cells, stem cells have the therapeutic potential to replace damaged cells, secret paracrine molecules, promote angiogenesis, and modulate immunity. Stem cell-based therapy has been demonstrated effective and considered as one of the most promising treatments for specific diseases. However, several limitations still hamper its application, such as poor survival and low differentiation and integration rates of transplanted stem cells. The regulatory effects of NPY on stem cell survival, proliferation, and differentiation may be helpful to overcome these limitations and facilitate the application of stem cell-based therapy. In this review, we summarized the regulatory effects of NPY on stem cells and discussed their potential applications in disease therapy
Symmetric non-Hermitian skin effect with emergent nonlocal correspondence
The non-Hermitian skin effect (NHSE) refers to that an extensive number of
eigenstates of a non-Hermitian system are localized in open boundaries. Here we
predict a universal phenomenon that with local particle-hole(-like) symmetry
(PHS) the skin modes must be equally distributed on different boundaries,
manifesting a novel nonlocalization of the local PHS, which is unique to
non-Hermitian systems. We develop a generic theory for the emergent nonlocal
symmetry-protected NHSE by connecting the non-Hermitian system to an extended
Hermitian Hamiltonian in a quadruplicate Hilbert space, which maps the skin
modes to the topological zero modes and the PHS to an emergent nonlocal
symmetry in the perspective of many body physics. The predicted NHSE is robust
against perturbations. We propose optical Raman lattice models to observe the
predicted phenomena in all physical dimensions, which are accessible with
cold-atom experiments.Comment: 5+9 pages, 3+4 figure
Synergistic Effects between Phosphorylation of Phospholamban and Troponin I Promote Relaxation at Higher Heart Rate
We hypothesized that the extent of frequency-dependent acceleration of relaxation (FDAR) would be less than that of isoproterenol-(ISO-)dependent acceleration of relaxation (IDAR) at the same increment of heart rates, and ISO may improve FDAR. Cardiac function and phosphorylation of PLB and cTnI were compared in pacing, ISO treatment, and combined pacing and ISO treatment in isolated working heart. The increase in cardiac output and the degree of relaxation was less in pacing than in ISO treatment at the same increment of heart rates. The increasing stimulation frequency induced more significant relaxant effect in ISO perfusion than that in physiological salt perfusion. The pacing only phosphorylated PLB at Thr17, but ISO induced phosphorylation of cTnI and PLB at Ser16 and Thr17. Those results suggest that the synergistic effects of PLB and cTnI induce higher degree of relaxation which makes a sufficient diastolic filling of the ventricle at higher heart rate
Fragile phases as affine monoids: Classification and material examples
Topological phases in electronic structures contain a new type of topology, called fragile, which can arise, for example, when an elementary band representation (atomic limit band) splits into a particular set of bands. For the first time, we obtain a complete classification of the fragile topological phases, which can be diagnosed by symmetry eigenvalues, to find an incredibly rich structure that far surpasses that of stable or strong topological states. We find and enumerate hundreds of thousands of different fragile topological phases diagnosed by symmetry eigenvalues, and we link the mathematical structure of these phases to that of affine monoids in mathematics. Furthermore, for the first time, we predict and calculate (hundreds of realistic) materials where fragile topological bands appear, and we showcase the very best ones
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