References
- N. Ciorănescu, L’intervalle de contraction pour les équations algebriques aux différences finites, Bulletin de Mathématiques et de Physique Pures et Appliquées de l’Ecole Polytechnique de Bucharest, vol. 4, no. 2-3, 1933-1934, 97-99.
- D. I. Duca, Analiză Matematică, Casa Cărţii de Ştiinţă, vol. I, Cluj-Napoca, 2013.
- D. I. Duca, Analiză Matematică, vol. II, to appear.
- D. I. Duca, A Note on the Mean Value Theorem, Didactica Matematica, vol. 19, 2003, 91-102.
- D. I. Duca, Properties of the intermediate point from the Taylor’s theorem, Mathematical Inequalities & Applications, vol. 12, no. 4, 2009, 423-432.
- D. I. Duca, O. Pop, On the Intermediate Point in Cauchy’s Theorem, Mathematical Inequalities & Applications, vol. 9, no. 3, 2006, 375-389.
- D. I. Duca, O. Pop, Concerning the Intermediate Point in the Mean-Value Theorem, Mathematical Inequalities & Applications, vol. 12, no. 3, 2009, 375-389.
- N. N. Ghosh, On the Expansion of θ in the Mean-Value Theorem of the Differential Calculus, The Tôhoku Mathematical Journal, vol. 33, no. 3-4, 1931, 275-279.
- N. N. Ghosh, On the Expansion of θ in the Mean-Value Theorem of the Differential Calculus (2nd paper), The Tôhoku Mathematical Journal, vol. 36, 1933, 29-33.
- Gh. Mihoc, Sur la formule de la moyenne, Bulletin de Mathématiques et de Physique Pures et Appliquées de l’Ecole Polytechnique de Bucharest, vol. 3, no. 2, 1931-1932, 102-104.
- Gh. Mihoc, Sur la détermination de l’intervalle de contraction de la formule de la moyenne, Comptes Rendus de l’Académie des Sciences, Paris, vol. 200, 1935, 1654-1655.
- [12]
L. Tchakaloff, Sur l’interval de variabilitè de ξ dans la formule
\int_a^b {p\left( x \right)\varphi \left( x \right){\rm{d}}x = \varphi \left( \xi \right)\int_a^b {p\left( x \right){\rm{d}}x} } - T. Trif, Asymptotic Behavior of Intermediate Points in certain Mean Value Theorems, Journal of Mathematical Inequalities, vol. 2, no. 2, 2008, 151-161.