Ahmet Satir's Home Page

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FORTUNA IMPERATRIX MUNDI

PERSONAL DATA

• Nationality: Turk
• Date of Birth: January 5, 1954
• Place of Birth: Ankara, Turkey
• Languages: Basic German, Basic French
• Home Address: Koza Sokak 136/1, G.O.P 06670 Ankara, Turkey
• Home Phone: +90 312 437 86 34
• Home Fax: +90 312 437 86 34
• Present Position: Academic Consultant
• Address for correspondence: Kucukesat Postanesi P.K.2 Ankara, Turkey
• Work Phone: +90 532 297 17 67
• E-mail address: asatir@tr.net

DEGREES AND MEMBERSHIPS:

• B.S., Physics Department, Middle East Technical University,(1980) (I had completed 80 % of Mathematics department curriculum)
  
• M.S.''Solutions of Yang-Mills equations in Euclidean space'', Physics Department, Middle East Technical University (1982)
  
• Ph.D.''Generalized local symmetries of the SO(2,1) invariant nonlinear sigma model''
  Physics Department,Middle East Technical University (1994)
  
• Docent Degree in Mathematical Physics (1996)
  
• Selected in Who's Who in the World (Marquis,1999,2001,2002) 121 Chanlon Road, New Providence, NJ 07974 USA
  
• Reviewer in Mathematical Reviews (1998) 416 Fourth Street, P.O.Box 8604, Ann Arbor, MI 48107, USA
  
• Member of New York Academy of Science (NYAS) 1998 2 East 63rd Street, New York 10021, USA
  
• Member of American Association for the Advancement of Science (AAAS),1999, PO Box 1810, Danbury CT 06813-1810, USA. 1200 New York Avenue, NW, Washington, DC 20005 USA
  
• Facebook Ahmet Satir Fun Cite

RESEARCH AND INTEREST AREA:

• Mathematical Physics
  • Symmetry, Generalized symmetry, Recursion operator, Methods of Integrability, Classification of integrable differential equations.
  • Compatible differential constraints.
  • Differential invariants.
  • Integrability approach to the Hydrodynamical equations for Quark-Gluon plasma and Neutron Stars.
• High Energy Physics
  • Symmetry approach to extended objects (Membrane, Supermembrane)
• Computer Algebra
  • Symbolic computation using REDUCE, EXCALC, HEPHYS.
  • Symbolic computation using MATHEMATICA and FEYNARTS, FEYNCALC, TRASER.
  • 
    Computations in Algebraic Geometry using Groebner basis in REDUCE, MATHEMATICA.
• 
  Numerical algebra and analysis
  • 
    Numerical computation using Pascal, C and Object Oriented languages (C++).
• HTML, Java and Javascript

PUBLICATIONS:

1. Integrable equations in the form q_t=L₁(x,t,q,q_x,q_xx)q_xxx +L₂(x,t,q,q_x,q_xx), Ahmet Satir, Mathematical Physics, Analysis and Geometry 6 (2003) 107-113.
2. Differential constraints, recursion operators and direct reduction, Ahmet Satir, Hadronic Journal, 22 (1999) 351 (also appeared in Mathematical Reviews, September 2000 no=58068).
3. Recursion operator for the symmetries of DIPSS bosonic membrane equations, Ahmet Satir, Nuclear Physics B 559 (1999) 603-609
4. Duff-Inami-Pope-Sezgin-Stelle bosonic membrane equations as an involutory system, Ahmet Satir, Progress of Theoretical Physics, 100 (1998) 1273-1280
5. Differential constraints compatible with linearized equations, Ahmet Satir, Journal of Nonlinear Mathematical Physics, 5 (1998) 364-370
6. Classification of q_t=f(x,t,q,q_x, q_xx), Ahmet Satir, Studies in Applied Mathematics,102 (1999) 205
7. Differential constraints, recursion operators and logical integrability, Ahmet Satir, International Journal of Theoretical Physics, 36 (1997) 2099-2105
8. Lie-point symmetries of Duff-Inami-Pope-Sezgin-Stelle bosonic membrane equations, Ahmet Satir, International Journal of Modern Physics A 12 (1997) 1933-1942.
9. Preliminary classification of q_t =f(q,q_x,q_xx,q_xxx), Ahmet Satir, Journal of Mathematical Physics, 37 (1996) 3050-3061.
10. Generalized local symmetries of the SO(2,1) invariant non-linear sigma model, S. Baskal, A. Eris and A. Satir, Physics Letters A, 196 (1994) 43-46

1. No=81219 September 1999, The gauged (2,1) heterotic sigma model, Abou Zeid, Mohab and Hull, Christopher M, Nuclear Physics B 513 (1998) 490-514.
2. No=58091 November 1999, A multipoint version of the KP-hierarchy, Helminck, G. F. and Van den Heuvel P.C.J., Lie theory and its applications in physics (Claustal, 1995). World Sci. Publishing,River Edge, NJ, 1996.
3. No=85095 November 1999, On the continuous limit of integrable lattices. III. Kuperschmidt systems and SL(N+1) KdV theories, Morosi, Carlo and Pizzocchero, Livio, J.Phys. A 31 (1998) No=11,2727-2746.
4. No=37081 February 2000, Delta-bar problem of the generalized Korteweg-de Vries equation, Zenchuk A.I., JETP Letters, 68 (1998) 750
5. N0=37109 March 2000, A generalized Hirota-Satsuma coupled Korteweg-de Vries equation and Miura transformations, Wu Yongtang et.al, Phys. Lett.A 255 (1999) 259-264
6. Ehrenpreis Type Representations and Their Riemann-Hilbert nonlinearizations, Journal of Nonlinear Mathematical Physics,A.S.Fokas, Volume 10, Supplement 1(2003) 47-61
7. General compactons solutions and solitary patterns solutions for the modified nonlinear dispersive equations mK(n,n) in higher dimensional spaces, A.M. Wazwaz, Mathematics and Computers in Simulation, 9(2002) 519-531.
8. Non-symmetry constraints of the AKNS system yielding integrable Hamiltonian systems, Wen-Xiu Ma and Si-Ming Zhu, Chaos Solitons and Fractals 12 (2001) 67-72
9. General compactons solutions and solitary patterns solutions for the modified nonlinear dispersive equations mK(n,n) in higher dimensional spaces, A.M. Wazwaz, Mathematics and Computers in Simulation, 9(2002) 519-531.
10. Lie-Poisson structure for the homogenous motion of self-gravitating compressible fluids, A. San Miguel, Journal of Mathematical Physics, 41(2000) 875.
11. Orthogonal and symplectic matrix integrals and coupled KP hierarchy,S. Kakei, Journal of the Physical Society of Japan, 68(1999) 2875-2877
12. A direct procedure to compute zero-curvature representations. The case sl², M. Marvan, International conference on secondary calculus and cohomological Physics, Moscow, August 1997.
13. Global solutions to a new integrable equation with peakons, Zhaoyang Yin, Indiana Univ.Math.J. 53(2004)no:4,1189-1209.
14. Conservation laws for a class of third order evolutionary differential system, Sung Ho Wang, Transactions of the American Mathematical Society, 10(2004)4055-4073.
15. Multi-solitary wave solutions for variant Boussinesq equations and Kuperschmit equations, Zhang Jiefang, Applied Mathematics and Mechanics, 21 (2000) 193.
16. A direct procedure to compute zero-curvature representations. The case sl², M. Marvan, International conference on secondary calculus and cohomological Physics, Moscow, August 1997.

TEACHING EXPERIENCE

• Freshman Physics (Halliday-Resnick, Giancoli)
• Calculus (Thomas, Adams, Silverman)
• Modern Physics (Beiser)
• Quantum Physics (Powell-Crasemann,Gasiorowicz)
• Quantum Mechanics (Liboff)
• Differential Equations (Ross, Boyce-DiPrima)
• Mathematical Physics
• Pascal, C, Object Oriented Languages (C++)
• IB (Internationale Baccalaurete), (Owen-Haese-Haese-Bruce, Sadler-Thorning)

WORK UNDER PROGRESS:

1) Recursion operator with Hereditary property for the symmetries of DIPSS bosonic membrane equations, Ahmet Satir.
2) Determining equations and differential invariants, Ahmet Satir.
3) Classification of q_t=L₁(x,t,q,q_x,q_xx) q_xxx+L₂(x,t,q,q_x,q_xx), Ahmet Satir.
4) Classification of q_t=L₁(q,p)q_x +L₂(q,p)p_x, p_t=L₃(q,p)p_x +L₄(q,p)q_x Ahmet Satir.
5) Asymptotic analysis of Duff-Inami-Pope-Sezgin-Stelle bosonic membrane equations, Ahmet Satir.

RESEARCH EXPERIENCE IN ABDUS SALAM INTERNATIONAL CENTER FOR THEORETICAL PHYSICS, TRIESTE, ITALY

1) Summer School in High Energy Physics and Cosmology (ICTP), June, 1988 Miramare-Trieste, Italy.
2)Summer School in High Energy Physics and Cosmology (ICTP), June, 1989 Miramare-Trieste, Italy.
3) Summer School in High Energy Physics and Cosmology (ICTP), June, 1990 Miramare-Trieste, Italy.

CONFERENCES:

1) Lie-Point symmetries of Duff-Inami-Pope-Sezgin-Stelle bosonic membrane equations and Riccati equations, Dynamical systems III, December 20-21, 1996, Abant Izzet Baysal University, Bolu,Turkey.
2) Differential constraints, recursion operators and logical integrability, Quantum groups, deformations and contractions, September 17-24, 1997, Bolu Bogazici University, Istanbul, Turkey.
3) Differential constraints, recursion operators and direct reduction, Third World Congress of Nonlinear Analysts, 19-26 July, 2000, Catania, Italy.

SUMMER SCHOOLS:

1) Gauge Theories, 1981 Poiana Brasov, Romania .
2) Fundamental Forces , The seventh Scottish Universities Summer School in Physics, August 1984 St Andrews, Scotland.
3) Particle Physics, August 1985, Cargese, Corsica, France.
4) Techniques and concepts of High Energy Physics IV , June 19-30,1986 St. Croix, U.S. Virgin Islands, USA.
5) Summer School in High Energy Physics and Cosmology (ICTP), June, 1988 Miramare-Trieste, Italy.
6) II Regional Conference on Mathematical Physics, August 1988, Cukurova Univeritesi, Adana, Turkey.
7) Summer School in High Energy Physics and Cosmology (ICTP), June, 1989 Miramare-Trieste, Italy.
8) Summer School in High Energy Physics and Cosmology (ICTP), June, 1990 Miramare-Trieste, Italy.
9) III Regional Conference on Mathematical Physics , February 1989, Quadi-Azam University, Islamabad, Pakistan.
10) Workshop on Microcomputers in Physics Education , September 15-29,1989 Cukurova Univeritesi, Adana, Turkey.
11) IV Regional Conference on Mathematical Physics, May 12-17 1990, Sharif University of Technology Tehran, Iran.
12) Vacuum structure in intense fields , August 1990, Cargese, Corsica, France.
13) String gravity and physics at the Planck scale, 8-19 September 1995, Erice-Sicily, Italy.

HOMO HOMINI LUPUS