Âñåóêðà¿íñüêà àñîö³àö³ÿ “Çà ºâðîïåéñüê³ ö³ííîñò³ â íàóö³

Àíêåòà ä³éñíîãî ÷ëåíà

1.

Ïð³çâèùå òà ³ì’ÿ

(óêð. òà àíãë.)

³êòîð Ëàãíî

Viktor Lahno (Lagno)

2.

̳ñöå ïðàö³

(óêð. òà àíãë.)

Ïîëòàâñüêèé äåðæàâíèé ïåäàãîã³÷íèé óí³âåðñèòåò ³ìåí³ Â.Ã. Êîðîëåíêà /

Poltava State Pedagogical University

3.

Ïîñàäà, íàóêîâå

çâàííÿ òà ñòóï³íü

Ïðîðåêòîð ç íàóêîâî¿ ðîáîòè, çàâ. êàôåäðè ìàòåìàòè÷íîãî àíàë³çó òà ³íôîðìàòèêè,

ïðîôåñîð, äîêòîð ô³ç.-ìàò. íàóê

4.

Ãàëóçü äîñë³äæåííÿ

(óêð. òà àíãë.)

Ìàòåìàòè÷íà ô³çèêà, äèôåðåíö³àëüí³ ð³âíÿííÿ / Mathematical Physics, Differential Equations

5.

Ïåðåë³ê ïóáë³êàö³é çã³äíî ç ï.6 Îñíîâíèõ çàñàä ä³ÿëüíîñò³ Àñîö³àö³¿ (1996-2006 ðp.)

1. Lahno V. On Poincare-invariant reduction and exact solutions of the Yang – Mills equations. J. Nonlin. Math. Phys. – 1996. – Vol. 3, ¹ 3 – 4. – P. 291 – 295.

2. Lahno V. Conformally invariant ansatze for the Maxwell field. J. Nonlin. Math. Phys. – 1997. – Vol. 4, ¹ 3 – 4. – P. 392 – 400.

3. Lahno V. On new Galilei-invariant equations in two-dimensional space-time. J. Phys. A: Math. Gen. – 1998. – Vol. 31, ¹ 42. – P. 8511 – 8519.

4. Lahno V. On new relativistically invariant nonlinear equations in two-dimensional space-time. Rep. on Math. Phys. – 1998. – Vol. 41, ¹ 3. – P. 271 – 277.

5. Zhdanov R. Z., Lahno V. I. Conditional symmetry of a porous medium equation. Physica D. – 1998. – Vol. 122. – P. 178 – 186.

6. Zhdanov R. Z., Lahno V. I. Group classification of heat conductivity equations with a nonlinear source. J. Phys. A: Math. Gen. – 1999. – Vol. 32 – P. 7405 – 7418.

7. Lahno V. I. Realizations of the Poincare algebra and Poincare-invariant equations in three-dimensional space-time. Rep. on Math. Phys. – 2000. – Vol. 46, ¹ 1 – 2. – P. 137 – 142.

8. Zhdanov R. Z., Lahno V. I., Fushchych W. I. On Covariant Realizations of the Euclid Group. Commun. Math. Phys. – 2000. – Vol. 212. – P. 535 – 556.

9. Basarab-Horwath P., Lahno V., Zhdanov R. Classifying evolution equations. Nonlin. Analysis. – 2001. – Vol. 47. – P. 5135 – 5144.

10. Basarab-Horwath P., Lahno V., Zhdanov R. The structure of Lie algebras and the classification problem for partial differential equations. Acta Appl. Math. – 2001. – Vol. 69, ¹ 1. – P. 43 – 94.

11. Zhdanov R., Lahno V. Symmetry and exact solutions of the Maxwell and SU(2) Yang-Mills equations / in: “Modern Nonlinear Optics. Advances in Chemical Physics” (Eds.: I. Pr³gogine, S. A. Rice and M. Evans), 2001. – Vol. 119, Part 2. – P. 269 – 352.

12. Gungor F., Lahno V., Zhdanov R. Symmetry classification of KdV-type nonlinear equation. J. Math. Phys. – 2004. – Vol. 5, ¹ 6. – P. 2280 – 2313.

13. Lahno V. I., Zhdanov R. Z. Group classification of nonlinear wave equations. J. Math. Phys. – 2005. – Vol. 46 – P. 053301-1 – 053301-37.

6.

Êîíòàêò ( òåëåôîí/ åëåêòðîííà ïîøòà/ ²íòåðíåò-ñòîð³íêa/ ïîøòîâà àäðåñà)

Åë. àäðåñà: lvi@pdpu.poltava.ua

36000, Ïîëòàâñüêèé äåðæàâíèé ïåäàãîã³÷íèé óí³âåðñèòåò, âóë. Îñòðîãðàäñüêîãî, 2, ì. Ïîëòàâà