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Path-Immuno - Tom Cooper Lab

Houston, Texas

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Path-Immuno - Tom Cooper Lab
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Misha Koshelev

Misha Koshelev PhotoM.D./Ph.D. Student, Interdepartmental Program in Cell and Molecular Biology
In the lab: 6/06 - 3/09
Current position: medical student, Baylor College of Medicine
Funding: Predoctoral NRSA from NIH/NINDS


Koshelev M, Kreinovich V. 1996. Fuzzy Interpretation of Quantum Mechanics Made More Convincing: Every Statement with Real Numbers Can Be Reformulated in Logical Terms. In: Dimitrov V, Dimitrov J (eds.). Fuzzy Logic and the Management of Complexity (Proceedings of the 1996 International Discourse). UTS Publ., Sydney, Australia , 3, 296-299.

Koshelev M. 1996. Computationally Complicated Problems of Numerical Computations (in Particular, Interval Computations), Biofeedback, Computer Games, and Gulf War: An Idea. ACM Special Interest Group on Numerical Mathematics (SIGNUM) Newsletter 31, 2-7.

Koshelev M, Kreinovich V. 1996. Why Monotonicity in Interval Computations? A Remark. ACM SIGNUM Newsletter 31, 4-8.

Finkelstein AM, Koshelev M. 1996. Case Studies of Choosing a Numerical Differentiation Method Under Uncertainty: Computer-Aided Design and Radiotelescope Network Design. ACM SIGNUM Newsletter 31, 9-26.

Dimitrov V, Koshelev M, Kreinovich V. 1997. Acausal Processes and Astrophysics: Case When Uncertainty is Non-Statistical (Fuzzy?). BUlletin for Studies and Exchanges on Fuzziness and its AppLications (BUSEFAL) 69, 183-191.

Koshelev M, Taillibert P. 1997. Optimal Approximation of Quadratic Interval Functions. Proceedings of the NASA URC ( University Research Center ) Technical Conference, Albuquerque , NM February 16-19, 425-430.

Kreinovich V, Pierluissi J, Koshelev M. 1997. A new method of measuring strong currents by their magnetic fields. Computers & Electrical Engineering 23, 121-128.

Koshelev M. 1997. Fuzzy Logic Explains the Golden Proportion. Intl. J. of Intelligent Systems 12, 415-417.

Koshelev M. 1997. How to make World Wide Web sites faster and easier to use. BUSEFAL 71, 98-107.

Koshelev M, Starks S. 1997. Energy from space: as new potential application of interval computations. ACM SIGNUM Newsletter 32, 9-13.

Alefeld G, Koshelev M, Mayer G. 1997. Why it is computationally harder to reconstruct the past than to predict the future. Intl. J. of Theoretical Physics 36, 1683-1689.

Koshelev M, Kreinovich V. 1997. Towards Computers of Generation Omega -Non-Equilibrium Thermodynamics, Granularity, and Acausal Processes: A Brief Survey. Proceedings of the Intl. Conference on Intelligent Systems and Semiotics (ISAS'97), Natl. Inst. of Standards and Technology Publ., Gaithersburg, MD, 383-388.

Koshelev M. 1997. How to make World Wide Web sites faster and easier to use. Preliminary version in Working Notes of the AAAI Symposium on Frontiers in Soft Computing and Decision Systems, Boston, MA November 8-10, 19-23. Final version in Medsker L (ed.): Frontiers in Soft Computing and Decision Systems. AAAI Press (Publication No. FS-97-04), 11-15.

Kosheleva O, Cabrera S, Gibson GA , Koshelev M. 1997. Fast Implementations of Fuzzy Arithmetic Operations Using Fast Fourier Transform (FFT). Fuzzy Sets and Systems 91, 269-277.

Koshelev M: 1997/98. How to make World Wide Web sites faster and easier to use. Heuristics, the J. of Intelligent Technologies 10, 44-50.

Koshelev M. 1998. We can measure any distance or any amount of time with a most primitive clock and a most primitive ruler: a space-time version of Tyszka's result. Geombinatorics 7, 95-100.

Koshelev M, Longpre L. 1998. A brief description of Gell-Mann's lecture and how intervals may help to describe complexity in the real world. Reliable Computing 4, 105-107.

Nguyen HT, Koshelev M, Kosheleva O, Kreinovich V, Mesiar R. 1998. Computational Complexity and Feasibility of Fuzzy Data Processing: Why Fuzzy Numbers, Which Fuzzy Numbers, Which Operations with Fuzzy Numbers. Proceedings of the International Conference on Information Processing and Management of Uncertainty in Knowledge-Based Systems (IPMU'98), Paris , France July 6-10, 273-280.

Kreinovich V, Longpre L, Koshelev M. 1998. Kolmogorov complexity, statistical regularization of inverse problems, and Birkhoff's formalization of beauty. Mohamad-Djafari A (ed.), Bayesian Inference for Inverse Problems, Proceedings of the SPIE/International Society for Optical Engineering, San Diego, CA, 3459, 159-170.

Kreinovich V, Johnson-Holubec E, Reznik LK, Koshelev M. 1998. Cooperative learning is better: explanation using dynamical systems, fuzzy logic, and geometric symmetries. Phuong NH and Ohsato A (eds.), Proceedings of the Vietnam-Japan Bilateral Symposium on Fuzzy Systems and Applications VJFUZZY'98, HaLong Bay, Vietnam 30th September-2nd October, 154-160.

Koshelev M, Kreinovich V, Nguyen HT, Bouchon-Meunier B. 1998. Uncertainty representation explains and helps methodology of physics and science in general. Phuong NH and Ohsato A (eds.), Proceedings of VJFUZZY'98, HaLong Bay, Vietnam 30th September-2nd October, 577-585.

Koshelev M, Longpre L, Taillibert P. 1998. Optimal Approximation of Quadratic Interval Functions. Reliable Computing 4, 351-360.

Koshelev M. 1998. Towards The Use of Aesthetics in Decision Making: Kolmogorov Complexity Formalizes Birkhoff's Idea. Bulletin of the European Association for Theoretical Computer Science (EATCS) 66, 166-170.

Auguston M, Koshelev M, Kosheleva O. 1998. Even for non-point events, causality implies the Lorentz group. Intl. J. of Theoretical Physics 37, 2851-2856.

Kosheleva O, Cabrera SD , Gibson GA , Koshelev M. 1999. Fast implementations of morphological operations using Fast Fourier Transform (FFT). Geombinatorics 8, 86-92.

Koshelev M, Kreinovich V, Longpre L. 1999. Encryption Algorithms Made (Somewhat) More Natural (a pedagogical remark). Bulletin of the EATCS 67, 153-156.

Koshelev M, Kreinovich V, Longpre L. 1999. Encryption algorithms made natural. Inroads: ACM SIGCSE Bulletin 31, 50-51.

Koshelev M. 2000. Every superinterval of the function range can be an interval-computations enclosure. Reliable Computing 6, 219-223.

Selected abstracts:

Koshelev M. 1998. Intervals and Acausal Processes. INTERVAL'98, April 20-23, Nanjing, China, 65-67.

Book chapters:

Koshelev M, Longpre L. 1997. Approximation of Interval Functions. Chapter 19 in: Kreinovich V, Lakeyev A, Rohn J, Kahl P. Computational complexity and feasibility of data processing and interval computations. Kluwer 207-217.

Fox D, Schmidt M, Koshelev M, Kreinovich V, Longpre L, Kuhn J. 1998. We must choose the simplest physical theory: Levin-Li-Vitanyi theorem and its potential physical applications. In: Erickson GJ, Rychert JT, Smith CR (eds.). Maximum Entropy and Bayesian Methods. Kluwer 238-250.

Koshelev M. 1998. Maximum Entropy and Acausal Processes: Astrophysical Applications and Challenges. In: Erickson GJ, Rychert JT, Smith CR (eds.). Maximum Entropy And Bayesian Methods. Kluwer 253-262.

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