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Orthogonal trees

Proceedings of the seventh annual symposium on Computational geometry - SCG '91, 1991
Any tree, with \(n\) edges and \(n + 1\) vertices, can be realized in Euclidean \(n\)-space so that its edges, of any chosen lengths, are mutually perpendicular. The convex hull of such an orthogonal tree is an orthogonal simplex whose dihedral angles include \((\begin{smallmatrix} n \\2 \end{smallmatrix})\) right angles. More precisely, each vertex of
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On orthogonalization of bases

Mathematical Notes of the Academy of Sciences of the USSR, 1969
An example of a basis for space C, close to the Schauder system, is constructed which, after orthogonalization by the Schmidt method, is not a basis for space LP for any p e [1, 2) +(2,∞].
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Orthogonal hyperspheres

Acta Mathematica Academiae Scientiarum Hungaricae, 1962
Umbilical projection ([12], [14]) is a process suggested to derive results rather quickly in regard to four intersecting spheres [17] andn+1 intersecting hyperspheres in ann-space [18]. The same has been used with an advantage to deduce a porism on 2n+5 hyperspheres in ann-space [23].
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Recent developments in bioorthogonal chemistry and the orthogonality within

Current Opinion in Chemical Biology, 2021
Jordi Agramunt Pi, Kimberly M Bonger
exaly  

Impact of Spreading Factor Imperfect Orthogonality in LoRa Communications

Tyrrhenian Workshop on Digital Communication, 2017
D. Croce   +4 more
semanticscholar   +1 more source

Orthogonality in discrete self-assembly – survey of current concepts

Chemical Society Reviews, 2013
Manik Lal Saha   +2 more
exaly  

Chirp Spread Spectrum Toward the Nyquist Signaling Rate—Orthogonality Condition and Applications

IEEE Signal Processing Letters, 2017
Xing Ouyang   +3 more
semanticscholar   +1 more source

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