Metric affine geometry/ by 305653 Snapper, Ernst, Troyer, Robert J.

Rudiments of plane affine geometry/ by 409998 Scherk, Peter, Lingenberg, R.

Affine geometry and convex cones by Open University. Linear Mathematics Course Team

Normal Coordinates in Affine Geometry by M.O. Katanaev

“…Manifolds of affine geometry of general type with nontrivial metric, torsion, and nonmetricity tensor have been considered. …”
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The fundamental theorem of affine geometry by J.B. Sancho de Salas

“… We deal with a natural generalization of the classical Fundamental Theorem of Affine Geometry to the case of non bijective maps. This extension geometrically characterizes semiaffine morphisms. …”
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The fundamental theorem of affine geometry by J.B. Sancho de Salas

“… We deal with a natural generalization of the classical Fundamental Theorem of Affine Geometry to the case of non bijective maps. This extension geometrically characterizes semiaffine morphisms. …”
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Scale Transformations in Metric-Affine Geometry by Damianos Iosifidis, Tomi Koivisto

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Undecidable First-Order Theories of Affine Geometries by Antti Kuusisto, Jeremy Meyers, Jonni Virtema

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Complete Caps in Affine Geometry AG(n, 3) by Karen I. Karapetyan

Subjects: “…affine geometry…”
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A Unified Approach to Aitchison’s, Dually Affine, and Transport Geometries of the Probability Simplex by Giovanni Pistone, Muhammad Shoaib

Subjects: “…affine geometry…”
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α-Connections and a Symmetric Cubic Form on a Riemannian Manifold by Keiko Uohashi

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Pachner Move 3 o 3 and Affine Volume-Preserving Geometry in R^3 by Igor G. Korepanov

Subjects: “…three-dimensional affine geometry…”
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Geometric realization of electronic elections based on threshold secret sharing by A. V. Mazurenko, V. A. Stukopin

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Movement timing and invariance arise from several geometries. by Daniel Bennequin, Ronit Fuchs, Alain Berthoz, Tamar Flash

“…During both drawing and locomotion equi-affine geometry was the most dominant geometry, with affine geometry second most important during drawing; Euclidian geometry was second most important during locomotion. …”
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Some Applications of Casorati Curvature for Statistical Submanifolds of Sasakian Statistical Manifolds and Locally Homogeneous, Quasi-Umbilical Hypersurfaces by Azam Etemad Dehkordy

“…In this paper, in the first part, the affine geometry is assumed as the main framework. Then we have a spacious explanation of necessary introduction in rather different subjects. …”
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L-systems in Geometric Modeling by Przemyslaw Prusinkiewicz, Mitra Shirmohammadi, Faramarz Samavati

“…We show that parametric context-sensitive L-systems with affine geometry interpretation provide a succinct description of some of the most fundamental algorithms of geometric modeling of curves. …”
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Generalized Liouville theorem for viscosity solutions to a singular Monge-Ampère equation by Jian Huaiyu, Wang Xianduo

“…In this article, we study the asymptotic behaviour at infinity for viscosity solutions to a singular Monge-Ampère equation in half space from affine geometry. In particular, we extend the Liouville theorem for smooth solutions to the case of viscosity solutions by a completely different method from the smooth case.…”
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Weyl-Invariant Extension of the Metric-Affine Gravity by R. Vazirian, M. R. Tanhayi, Z. A. Motahar

“…Metric-affine geometry provides a nontrivial extension of the general relativity where the metric and connection are treated as the two independent fundamental quantities in constructing the spacetime (with nonvanishing torsion and nonmetricity). …”
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Weyl-Invariant Extension of the Metric-Affine Gravity by Vazirian, R., Tanhayi, M.R., Motahar, Z.A.

“…Metric-affine geometry provides a nontrivial extension of the general relativity where the metric and connection are treated as the two independent fundamental quantities in constructing the spacetime (with nonvanishing torsion and nonmetricity). …”

MEASURING IN IMAGES WITH PROJECTIVE GEOMETRY by B. Erdnüß, B. Erdnüß

“…This article introduces an invariant on the projective plane, describes its relation to affine geometry, and how to use it to reduce the complexity of projective transformations. …”
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