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...tion was introduced by [[Alan Weinstein]], according to whom "Quantization problems<ref>He means [[geometric quantization]].</ref> suggest that the category of ...[Shlomo Sternberg]], ''Some problems in integral geometry and some related problems in microlocal analysis'', [[American Journal of Mathematics]] '''101''' (19 ...

In [[anabelian geometry]], a branch of [[algebraic geometry]], the '''section conjecture''' gives a conjectural description of the spli [[Category:Algebraic geometry]] ...

In algebraic geometry, the '''abundance conjecture''' is a conjecture in [[birational geometry]], more precisely in the [[minimal model program]], ...

In [[algebraic geometry]], the '''Fröberg conjecture''' is a [[conjecture]] about the possible [[Hi [[Category:Algebraic geometry]] ...

In [[differential geometry]], the '''last geometric statement of Jacobi''' is a [[conjecture]] named a ...in wave propagation theory and topological economy principle in algebraic geometry | location = Providence, RI | mr = 1733567 | pages = 39–54 | publisher = Am ...

...ic spanner]], a weighted [[undirected graph]] connecting a set of [[point (geometry)|geometric points]] with the property that, for every pair of points in the ...Yao graph is to surround each of the given points by equally spaced [[ray (geometry)|rays]], partitioning the plane into sectors with equal angles, and to conn ...

In [[geometry]], the '''perpendicular bisector construction of a quadrilateral''' is a co Suppose that the [[vertex (geometry)|vertices]] of the [[quadrilateral]] <math> Q </math> are given by <math> Q ...

...the original [[Bernstein's problem]] in the field of global [[differential geometry]], first proposed by [[Shiing-Shen Chern]] in 1969, and then later in 1970, ...imal immersions of surfaces in euclidean spaces, Journal of [[Differential Geometry]], volume 1 (1967), pp. 111–125 ...

In [[geometry]], the '''Cramer–Castillon problem''' is a problem stated by the [[Republic | chapter = Some problems in Classical Mathematics ...

...], as follows:<ref>{{citation|title=Problems And Solutions In Differential Geometry, Lie Series, Differential Forms, Relativity And Applications|first=Willi-ha ...

* [http://unsolvedproblems.org/ Unsolved Problems in Number Theory, Logic and Cryptography] ...urke/TOPP/ The Open Problems Project], discrete and computational geometry problems ...

...ynomial time]]. This is of importance for many problems in [[computational geometry]], since the computation of the [[Euclidean distance]] between two points i [[Category:Computational problems]] ...

...el Sequences and Their Geometric Applications''''' is a book in [[discrete geometry]]. It was written by [[Micha Sharir]] and [[Pankaj K. Agarwal]], and publis ...gths of Davenport–Schinzel sequences and on their applications to discrete geometry.{{r|hb}} ...

...[[polygon]] by choosing a [[Vertex (geometry)|vertex]] and drawing [[Edge (geometry)|edges]] to all of the other vertices of the polygon. Not every polygon can ...nerates <math>n - 2</math> triangles.<ref>{{Cite book |title=Computational geometry in C |last=O'Rourke |first=Joseph |date=1998 |publisher=Cambridge Universit ...

...dex.php/jocg/about/editorialTeam Editorial Team], Journal of Computational Geometry. Retrieved 2024-01-31.</ref> ...e [[Association for Computing Machinery|ACM]] [[Symposium on Computational Geometry]]. ...

In [[differential geometry]], the '''Minkowski problem''', named after [[Hermann Minkowski]], asks for ...he Minkowski problem] is the [[Rosetta Stone]], from which several related problems can be solved."<ref>{{citation|first=Eugenio|last=Calabi|author-link=Eugeni ...

...language=en}}</ref> [[Half-space (geometry)|Half-space]]s and [[Half-line (geometry)|half-lines]] are sometimes described as semi-infinite regions. ...infinite if one (but not both) of these sets is finite. The study of such problems is known as [[semi-infinite programming]].<ref>Reemsten, Rückmann, [https:/ ...

...cone]] that is particularly important in modeling [[convex optimization]] problems.<ref name=":0">{{Cite web |title=MOSEK Modeling Cookbook - the Power Cones ...cone is in constraints of [[convex optimization]] programs. There are many problems that can be described as minimizing a convex function over a power cone.<re ...

In algebraic geometry, an '''exotic affine space''' is a [[complex algebraic variety]] that is [[ | contribution = Open problems in affine algebraic geometry ...

In geometry, [[ellipsoid]] packing is the problem of arranging identical ellipsoid thro * [[Packing problems]] ...