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Formalising prestige bias: Differences between models with first-order and second-order cues. [PDF]
Nakata S, Masumi A, Toya G.
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Efficient First-Order Algorithms for Large-Scale, Non-Smooth Maximum Entropy Models with Application to Wildfire Science. [PDF]
Provencher Langlois G, Buch J, Darbon J.
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First-Order Derivative Spectrophotometry for Simultaneous Determination of Vitamin C and Nicotinamide: Application in Quantitative Analysis of Cocrystals. [PDF]
Balbinot Filho CA +4 more
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2018
In Chapter 3, we did a quick check to see if the initial entry of our OSDlens was correct using the command FIR. The first-order listing for OSDlens is shown again in Table 4.1. The first three numbers may be puzzling because there are three separate focal lengths (EFL, BFL, and FFL) listed, and one of them is negative.
Julie L. Bentley, Donald C. O'Shea
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In Chapter 3, we did a quick check to see if the initial entry of our OSDlens was correct using the command FIR. The first-order listing for OSDlens is shown again in Table 4.1. The first three numbers may be puzzling because there are three separate focal lengths (EFL, BFL, and FFL) listed, and one of them is negative.
Julie L. Bentley, Donald C. O'Shea
openaire +1 more source
Journal of Logic, Language and Information, 2007
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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First-order sources in first-order systems: second-order correlations
Applied Optics, 1991The laws of propagation of the second-order correlation of a generalized Gaussian Schell-model source in first-order systems are deduced from the canonical operator formalism. A far-reaching generalization of Kogelnik's q parameter is derived, valid in n dimensions, for misaligned, lossy, and anisotropic sources and systems. Even in one dimension these
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