Abstract Pharmacologic inhibition of sirtuin-1 (Sirt1) augments suppressive functions of Foxp3+ regulatory T cells (Treg) and prolongs murine cardiac allograft survival. We investigated if Sirt1 targeting produced longer allograft function and allograft-dependent survival in a MHC-mismatched renal transplant model. After transplantation of BALB/c kindey allografts into C57Bl/6 wild type or fl-Sirt1/CD4cre recipients, native kidneys were removed three days post-operatively. We followed the mice for survival, and allograft function by weekly serum electrolyte and renal function (BUN, creatinine), as well as hematocrit. We observed, that loss of Sirt1 in T cells led to prolonged median renal allograft-dependent survival from 14 days (IQR: 11-91.25) to 143 days (IQR: 27-147) in wild type controls vs. fl-Sirt1/CD4cre recipients (Mantel-Cox, p<0.0004). In addition, by comparing mice that survived until 13 weeks, loss of Sirt1 in the recipient’s T cells led to improved renal allograft function, with 34.2 ±20 vs. 90.8 ±37.6 mg/dL BUN (p<0.001), and lower creatinine 0.33 ±0.14 vs. 0.61 ±0.3 mg/dL (p<0.001) in fl-Sirt1/CD4cre vs. wild type control mice, respectively. Long-term surviving fl-Sirt1/CD4cre renal transplant recipients (>100 days) became tolerant to antigen re-challenge with a BALB/c, but rejected third-party C3H cardiac allografts. In conclusion, deletion of Sirt1 in T cells is effective at prolonging allograft function and allograft-dependent survival.
Abstract In the new era of the Internet‐of‐Things, athletic big data collection and analysis based on widely distributed sensing networks are particularly important in the development of intelligent sports. Conventional sensors usually require an external power supply, with limitations such as limited lifetime and high maintenance cost. As a newly developed mechanical energy harvesting and self‐powered sensing technology, the triboelectric nanogenerator (TENG) shows great potential to overcome these limitations. Most importantly, TENGs can be fabricated using wood, paper, fibers, and polymers, which are the most frequently used materials for sports. Recent progress on the development of TENGs for the field of intelligent sports is summarized. First, the working mechanism of TENG and its association with athletic big data are introduced. Subsequently, the development of TENG‐based sports sensing systems, including smart sports facilities and wearable equipment is highlighted. At last, the remaining challenges and open opportunities are also discussed.
Energy harvesting consists of scavenging energy from the surrounding environment knowing that this energy would be "lost" if not scavenged [...].
<p indent="0mm">The governing rules of the electromagnetic fields for a moving media system are important for engineering applications and physics. A systematic comparison of special relativity and Galilean electromagnetism is first given. Then, starting from the integral form of the four physics laws, the Maxwell’s equations for a mechano-driven slow-moving media system are derived. Through the coupled mechanical force-electric-magnetic fields, the expanded Maxwell’s equations should reveal the dynamics of an electromagnetic field for a general case, in which the medium has a time-dependent volume, shape, and boundary and may move in an arbitrary, slow-moving velocity field <bold>v</bold>(<italic>r</italic>, <italic>t</italic>) in a noninertial system. A mechano-induced polarization term <bold>P</bold><sub>S</sub> is introduced in the displacement vector to represent the polarization produced by the relative movement of the charged media under an external force. Notably, the additional term <bold>P</bold><sub>S</sub> is different from the medium polarization <bold>P</bold> because of the external electric field <bold>E</bold>; thus, these terms cannot be merged even in mathematical form. Most importantly, the expanded equations may not satisfy Lorentz covariance because the energy of electricity and magnetism is not conservative under external mechanical energy, but the total energy of the closed system is conservative. At last, the charged moving media are confirmed to be sources of generating electromagnetic radiation (a motion-generated electromagnetic field). The generated electromagnetic wave within the medium can be described using the expanded Maxwell’s equations. Its propagation in space can be thoroughly characterized using the standard Maxwell’s equations and special relativity, which meet at the medium interface governed by the boundary conditions.