DHPC Technologies (United States)

Circadian rhythms in physiologic functions are driven, at the molecular level, by a group of transcription factors that oscillate over a 24 hour period, collectively termed the molecular clock. Within the kidney, it has been shown that the molecular clock directly influences transcription of Na + transporters and channels, including ENaC. ENaC is regulated by endothelin-1 (ET-1), via ET B receptor activation, in response to high salt intake. Thus, we hypothesized that increases in dietary sodium regulate the renal molecular clock (which in turn would facilitate Na+ homeostasis) through an ET B dependent mechanism. To address this question, we examined the effect of high salt (HS) intake on renal clock gene ( Bmal1, Cry1, Per1, Per2 ) expression. Control and ET B receptor deficient (ET B def) rats (a model of elevated renal ENaC) were placed on either HS or normal salt (NS) for two weeks and euthanized every 4 hours beginning at Zeitgeber Time 0 (Lights on). In the inner medulla, HS causes a phase delay in Bmal1 (Fig 1A) expression in control but not ET B def rats (Fig 1B). In addition, HS suppressed the expression of Cry1 , and Per2 during the respective acrophase in both control and ET B def rats (Fig 1C-1F) with no significant effect on Per1 . In contrast, no significant difference in the expression of Bmal1, Cry1, Per2, or Per1 (Fig 1I-1P) was found in response to HS in the renal cortex of either control or ET B def. These data indicate that HS feeding desynchronizes the molecular clock within the kidney and provides evidence that peripheral clocks are regulated in a cell type specific manner, even within the same organ.

The paper presents the propagation characteristics of several complex laser field distributions. It also outlines the challenges associated with characterizing laser fields based on their M 2 parameter. To alleviate the challenges, we introduce a new beam characterization technique for defining the propagation characteristics of arbitrary laser beams. The new technique is based on calculating laser beam propagation characteristics as a function of the field’s lateral coordinates, and provides a quantitative way of accounting for the fractional beam power diffracted outside of the beam central node. The technique, called FM 2 (FM-squared), accounts for the spatial evolution of the M 2 beam quality parameter. It provides insights into the beam quality of laser beams, including the quality of laser beams affected by diffraction or by wavefront distortions, as well as the complex field distributions resulting from a coherent superposition of the individual beams contained within optical phased arrays.

Propagation invariant structured laser beams play an important role in several photonics applications. A majority of propagation invariant beams are usually produced in the form of laser modes emanating from stable laser cavities. This work shows that anamorphic optical systems can be effectively employed to transform input propagation invariant laser beams and produce a variety of alternative propagation invariant structured laser beam distributions with different shapes and phase structures. This work also presents several types of anamorphic lens systems suitable for transforming the input laser modes into a variety of structured propagation invariant beams. The transformations are applied to different laser mode types, including Hermite-Gaussian, Laguerre-Gaussian, and Ince-Gaussian field distributions. The influence of the relative azimuthal orientation between the input laser modes and the anamorphic optical systems on the resulting transformed propagation invariant beams is presented as well.

Recent advancements in microfabrication technologies and the development of powerful simulation tools have led to a significant expansion of diffractive optics and diffractive optical components. Instrument developers can choose from a broad range of diffractive optics elements to complement refractive and reflective components in achieving a desired control of the optical field. This Field Guide provides the operational principles and established terminology of diffractive optics as well as a comprehensive overview of the main types of diffractive optics components. An emphasis is placed on the qualitative explanation of the diffraction phenomenon by the use of field distributions and graphs, providing the basis for understanding the fundamental relations and important trends