2021
DOI: 10.1051/0004-6361/202038306
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ESPRESSO at VLT

Abstract: Context. ESPRESSO is the new high-resolution spectrograph of ESO's Very Large Telescope (VLT). It was designed for ultra-high radial-velocity (RV) precision and extreme spectral fidelity with the aim of performing exoplanet research and fundamental astrophysical experiments with unprecedented precision and accuracy. It is able to observe with any of the four Unit Telescopes (UTs) of the VLT at a spectral resolving power of 140 000 or 190 000 over the 378.2 to 788.7 nm wavelength range; it can also observe with… Show more

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Cited by 262 publications
(96 citation statements)
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“…In summary, the inversion maps a hyperbolic orbit under attraction into a hyperbolic orbit under repulsion, whereas any rotation takes a hyperbolic orbit under attraction (repulsion) to a hyperbolic orbit under attraction (repulsion). According to Chandrasekhar's book [18], what Newton established for (−1, −1) and (2,2) are that the attractive inverse square force law is dual to the repulsive inverse square force law, and that the repulsive linear force law is dual to itself. Thus, we are led to a view that Newton's (−1, −1) is due to the inversion and their (2, 2) is due to a rotation.…”
Section: Statementmentioning
confidence: 99%
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“…In summary, the inversion maps a hyperbolic orbit under attraction into a hyperbolic orbit under repulsion, whereas any rotation takes a hyperbolic orbit under attraction (repulsion) to a hyperbolic orbit under attraction (repulsion). According to Chandrasekhar's book [18], what Newton established for (−1, −1) and (2,2) are that the attractive inverse square force law is dual to the repulsive inverse square force law, and that the repulsive linear force law is dual to itself. Thus, we are led to a view that Newton's (−1, −1) is due to the inversion and their (2, 2) is due to a rotation.…”
Section: Statementmentioning
confidence: 99%
“…The action in semiclassical theory is of the form, W = dq p, which is Hamilton's characteristic function and essentially the same as that in (2). The semiclassical action for the radial motion reads…”
Section: Symmetry Of the Semiclassical Actionmentioning
confidence: 99%
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