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2010 | OriginalPaper | Buchkapitel

Nicolae Manolescu (1907–1993)

verfasst von : Theodor Ionescu

Erschienen in: Distinguished Figures in Mechanism and Machine Science

Verlag: Springer Netherlands

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Abstract

Nicolae Manolescu is the founder of the Romanian school of Mechanism and Machine Science (MMS) and one of the IFToMM founders.Through his extensive scientific activity, he approached numerous MMS topics but, above all, he carried out studies on the numerical, structural and kinematic analysis and synthesis of the plane kinematic chains and of various degrees of mobility mechanisms, as well as on the kinetostatic and dynamic analysis of mechanisms. Throughout his entire activity he promoted MMS at national level and essentially contributed to the worldwide recognition of the Romanian school of MMS.

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Vorheriges Kapitel José María Lanz y Zaldívar (1764–1839)

Nächstes Kapitel Francesco Masi (1852–1944)

Manolescu N (1955–1956) Theory of mechanisms and machines, vol 1–4. Litografia I.C.F., Bucuresti (in Romanian)

Manolescu N, Maros D (1958) Theory of mechanisms and machines. Kinetostatics and dynamics. Editura Tehnica, Bucuresti (in Romanian)

Manolescu N et al (1963) Collection of problems in mechanisms and machines theory, vol 1. Editura Didactica si Pedagogica, Bucuresti (in Romanian)

Manolescu N et al (1968) Collection of problems in mechanisms and machines theory, vol 2. Editura Didactica si Pedagogica, Bucuresti (in Romanian)

Manolescu N, Kovacs F, Oranescu A (1972) Theory of mechanisms and machines. Editura Didactica si Pedagogica, Bucuresti (in Romanian)

Manolescu N (1961) On the mechanisms made up of kinematic chains of different families. Studii si Cercetari de Mecanica Aplicata, XII, nr. 3. Bucuresti, pp 589–615 (in Romanian)

Manolescu N, Manafu V (1963) Sur la détermination du degré de mobilité des mécanismes. Buletin Institut Politehnic Bucuresti, XXV, nr. 5, Bucuresti, pp 45–66

Manolescu N (1964) Une Methode Unitaire pour la Formation des Chaines Cinématiques et des Mécanismes Plans Articules avec differentes Degrés de Liberté et Mobilité. Revue Roumaine Science et Technique, serie de Mecanique Appliquee, IX, 6, Bucuresti, pp 1263–1300

Manolescu N (1965) Sistematisation et Classification des Mecanismes-Moteurs Plan Articules a deux Degrés de Mobilite “total” (M₃ = 2), et “partial” (M₃ = 2). Revue Roumaine Science et Technique, Serie de Mecanique Appliquee, X, 4, Bucuresti, pp 999–1042

Manolescu N, Antonescu P, Erceanu I (1966) The methods of formation of Assur Groups function of the number of loops (Zg) and of the rank of links (J). Buletin Institut Politehnic Bucuresti, XXVIII, nr. 3, Bucuresti, pp 59–83

Manolescu N, Tempea I (1967) Structural synthesis of plane kinematic chains with multiple joints and five degrees of freedom L₃ = 5 “total”, L₃ = 5 “partial” and L₃ = 5 “fractional”. Revue Roumaine Science et Technique, Serie de Mecanique Appliquee, XII, 5, Bucuresti

Manolescu N (1968) Structural and kinematic synthesis of plane driving mechanisms with multiple joints and two degrees of mobility: “total” M₃ = 2 and “partial” M₃ = 2. Revue Roumaine Science et Technique, Serie de Mecanique Appliquee, XIII, 1, Bucuresti

Manolescu N (1968b) For a united point of view in the study of the structural analysis of kinematic chains and mechanisms. J Mech 3(3):149–169CrossRef

Manolescu N (1969) Contributions to the numerical and structural synthesis of Assur groups, of kinematic chains, of mechanisms and plane jointed motor mechanisms. Doctoral dissertation, Institutut Politehnic Bucuresti (in Romanian)

Manolescu N, Tempea I (1969) Structural synthesis of plane jointed kinematic chains with e = 10 Elements, c5 = 13 Joints and Degree of Freedom L₃ = 4. Buletin Institut Politehnic Bucuresti, XXXI, nr. 4, Bucuresti (in Romanian)

Manolescu N (1971) Criteria of forming the plane jointed mechanisms with multiple joints and simple links, with e = 11 Links and M₃ = 2 Degrees of Mobility “partial”, “partial-total ” and “fractional”. Proceedings of the 3rd World Congress on TMM, vol D, paper D-11, Kupari-Dubrovnik, pp 161–176

Manolescu N, Ardeleanu T (1971) La Détermination des Variantes Indépendentes des Fermes Baranov avec e = 9 Eléments en utilisant la Méthode de Graphisation Inverse. Proceedings of the 3rd World Congress on TMM, vol D, paper D-12, Kupari-Dubrovnik, pp 177–188

Manolescu N, Tempea I (1971) The method of the determination of the number of structural kinematic variants of KCsj by joints simplifying. Proceedings of the 3rd World Congress on TMM, vol C, paper C-12, Kupari-Dubrovnik, pp 145–162

Manolescu N (1973) A method based on Baranov Trusses and using graph theory to find all the planar jointed kinematic chains and mechanisms. Mech Mach Theory 8(8):3–22

Manolescu N, Dranga M (1975) La Comparaison des Chaines Cinématiques et des Mécanismes au point de vue Structurel a l’aide de la Théorie des Graphes. Buletin Institut Politehnic Bucuresti, XXXVII, nr.1, Bucuresti, pp 41–46

Manolescu N (1979) The unitary method of structural synthesis of all the planar jointed kinematic chains (KCmjsl). Proceedings of the 5th World Congress on TMM, vol I, Montreal, pp 514–518

Manolescu N (1979) A unified method for the formation of all planar jointed kinematic chains and baranov trusses. Environ Plann B (London) 6:447–454

Manolescu N, Martineac A (1981) La Formation des Fermes Baranov avec L₃ = 0 et 1 a l’aide de la Méthode Unitaire élaboreée pour les Chaines Cinématiques Planes Articulées. Proceedings of the 3rd International Symposium on Theory and Practice of Mechanisms, SYROM ‘81, paper 15, Bucharest, pp 137–158

Manolescu N (1988) The history of the original methods used in the synthesis of the planar kinematic chains with different degrees of freedom (liberty). Proceedings of the Conference on Mechanism Construction, Liberec, pp 145–154

Manolescu N (1989) L’etat actuel du Nombre des Variantes Nonisomorphes des Chaines Cinématiques Planes avec Articulations multiples et Eléments simples (CCpames) et e = 12, c5 = 16 et L₃ = 4 Degrés de Liberté. Proceedings of the 5th International Symposium on Theory and Practice of Mechanisms, SYROM ‘ 89, vol I, Bucharest, 1989, pp 531–548

Manolescu N (1989) Sur la Synthese Structurale des Chaines Cinematiques Planes avec Articulations Multiples, L₃ = 6 Degres de Liberte et e = 8 et 10 Elements Simples (CCpames). Proceedings of the 5th International Symposium on Theory and Practice of Mechanisms, SYROM ’89,vol IV, Bucharest, pp 113–123

Manolescu N (1989) The planar initial jointed kinematic chain. Proceedings of the 5th International Symposium on Theory and Practice of Mechanisms, SYROM ‘ 89, vol I/2, Bucharest, pp 549–556

Manolescu N (1993) L’histoire de l’optimisation de la Synthèse des Chaines Cinématiques Planes Articulées avec differentes Degrés de Liberté. Proceedings of the 6th International Symposium on Theory and Practice of Mechanisms, SYROM ‘93, vol 1, paper 22, Bucharest, pp 169–192

Crossley F (1965) The permutation of kinematic chains of eight members or less from the graph theoretic viewpoint. In: Developments in theoretical and applied mechanics, vol 2. Pergamons, Oxford, pp 467–486

Dijksman EA (1975) Kempes (focal) linkages generalized, particularly in connection with Hart’s second straight-line mechanism. Mech Mach Theory 10(3):445–460CrossRef

Grecu B (2007) Structural synthesis of mechanisms – main objective of scientific papers of Prof. N. Manolescu, Homage paper on the occasion of N. Manolescu 100th birth anniversary, Polytechnic Institute of Bucharest, April 2007 (in Romanian)

Reuleaux F (1976) The kinematics of machinery: outlines of a theory of machines. Translated and edited by A.B.W. Kennedy. Macmillan, London

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Kojevnikov C (1979) Osnovnaia Structurnovo Sinteza Mehanizmov. Naukova Dumka, Kiev (in Russian)

Kiper G, Schian D (1975) Die 12 gliedrigen Grublerschen kinematischen Ketten, VDI-Z, No. 6, Maerz (II), pp 283–288 (in German)

Dijksman EA, Timmermans EA (1994) Look-out for prime-chains with a prescribed number of mobility degrees of freedom. Mech Mach Theory 29(5):653–672CrossRef

Mruthyuniaya T, Raghayan M (1984) Computer aided analysis of the structure of kinematic chains. Mech Mach Theory 19(3):357–368CrossRef

Mruthyuniaya T (1984) A computerized methodology for structural synthesis of kinematic chains. Part II. Application to several fully or partially known cases. Mech Mach Theory (Pergamon Press) 19(6):497–505

Mruthyuniaya T (1984) A computerized methodology for structural synthesis of kinematic chains. Part III: Application to the new case of 10 link, three freedom chaises. Mech Mach Theory (Pergamon Press) 19(6):507–530

Wen Miin Hwang, Yii Wen Hwang (1992) Computer aided structural synthesis of planar kinematic chains with simple joints. Mech Mach Theory (Pergamon Press) 27(2):189–199

Rao AC, Rao CN (1993) Loop based pseudo-hamming values, testing isomorphism and rating kinematic chains. Part I; Inversions, prefered frames and actuators. Part II. Mech Mach 28(1):113–143CrossRef

Gogu G (2005) Mobility of mechanisms: a critical review. Mech Mach 40:1068–1097MATHCrossRefMathSciNet

Baranov G (1948) Klassificatia Stroenie, Kinematica i Kinetostatica ploskih Mehanizmov s Parami pervovo Roda, Trudi seminara po TMM, AN SSSR, T.V, vol 20 (in Russian)

Titel: Nicolae Manolescu (1907–1993)
verfasst von: Theodor Ionescu
Verlag: Springer Netherlands
Buch: Distinguished Figures in Mechanism and Machine Science
Print ISBN: 978-90-481-2345-2

Electronic ISBN: 978-90-481-2346-9

Copyright-Jahr: 2010
DOI: https://doi.org/10.1007/978-90-481-2346-9_7

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