On the nomographic representation of equations with four variables

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Authors

L. Bal
Institutul de Calcul

M. Mihoc
Institutul de Calcul

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L. Bal, M. Mihoc, Sur la représentation nomographique des équations à quatre variables (in French) Rev. Anal. Numér. Théorie Approximation 3 (1974), no. 2, 125–142 (1975).

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Journal

Revue d’Analyse Numérique et de Théorie de l’Approximation

Publisher Name

Romanian Academy

Print ISSN

1222-9024

Online ISSN

2457-8126

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[2] Bal, L., Nomogrammes à transparent orienté pour les équations à quatre et à cinq variables. (Romanian) Acad. R. P. Romîne. Fil. Cluj. Stud. Cerc. Mat. 8 1957 169-176, MR0106550.

[3] Bal, L., Canonical forms for equations with four or five variables. (Russian) Mathematica (Cluj) 1 (24) 1959 193-197, MR0129150.

[4] Bal, Lascu, Quelques types de nomogrammes tangentiels. (French) Mathematica (Cluj) 2 (25) 1960 201-210, MR0135244.

[5] Bal, L., Condiţii pentru reprezentarea unei ecuaţii cu patru variabile cu nomograme tangenţiale cu puncte aliniate. Studia Universitatis Babeş-Bolyai, Seria I, Mat.-Phys. 1, 163-168, 1961.

[6] Bal, L., Vornicescu, N., On nomographic representations of equations in four variables. (Romanian. French summary) Bul. Şti. Inst. Politehn. Cluj 12 1969 19-26, MR0286311.

[7] ruseste

[8] Gronwall, T. H., Sur les équations entre trois variable représentables par des nomogrammes à points alignés. Journal de mathématique pures et appliqueés. VIII, 6, 59-102, 1912.

[9] Hovanskiĭ, G. S., A method of construction of nomograms with oriented transparencies. (Russian) Vyčisl. Mat. Vyčisl. Tehn. 2 (1955), 3-93, MR0072556.

[10] Hovanskiĭ, G. S., – ruseste

[11] Hovanskiĭ, G. S., Some questions in practical nomography. (Russian) Vyčisl. Mat. 4 1959 3-103, MR0111162.

[12] \cyr Khovanskiĭ, G. S., {\cyr Metody nomografirovaniya.} (Russian) [Methods of nomography] Vyčisl. Centr. Akad. Nauk SSSR, Moscow, 1964. 224 pp., MR0299004.

[13] Hovanskiĭ, G. S., Silaeva, E. A., Nomographic representation of generalized equations of third and fourth nomographic order, and successive linear interpolation formulae in tables with several entries. Dokl. Akad. Nauk SSSR 199 1253-1256 (Russian); translated as Soviet Math. Dokl. 12 1971 1285-1288, MR0286312.

[14] Kellog, O., Nomograms with points in alignment. Zeitschrift für Mathematik und Physik, 63, 159-173, 1915.

[15] Margoulis, W., Les abaques à transparent orienté ou tournant. Gauthier-Villars Paris, 1931.

[16] Rado, Fr., Bal, L., Ghergely, E., Ionescu, Gh., Reprezentarea ecuaţiilor cu patru variabile cu ajutorul nomogramei romboidale. Lucrările Consfătuirii de geometrie diferenţială 361-366, 9-12 iunie 1955, Timişoara.

[17] Wojtowicz, J., Methods of reducing equations of the fourth and fifth nomographic rank to the canonical form. (Polish) Zastos. Mat. 5 1960/1961 1-20, MR0128642.

[18] Wojtowicz, J., Nomogramowalnosc wielomianow monograficznych czwartego rzedu nomograficznego o czterech zmiennych (disertaţie). Poligehnika Warszawa 1961.

[19] Wojtowicz, J., On the anamorphosis factor which reduces the equation F(x,y,z,w)=0 to canonical forms of an equation of fourth nomographic rank in four variables. (Polish) Zastos. Mat. 6 1961/1963 363-375, MR0148253., 1973.

1974

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