Bohner, Martin - Department of Mathematics and Statistics, University of Missouri-Rolla

• Math. Nachr. 182 (1996), 67-72 An Oscillation Theorem for a Sturm-Liouville Eigenvalue
• Submitted Version to CAMWA, September 30, 2009 THE LAPLACE TRANSFORM ON ISOLATED TIME SCALES
• AN EIGENVALUE PROBLEM FOR LINEAR HAMILTONIAN DYNAMIC SYSTEMS
• Z .JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS 221, 262 286 1998 ARTICLE NO. AY975890
• Z .Journal of Mathematical Analysis and Applications 246, 639 656 2000 doi:10.1006rjmaa.2000.6846, available online at http:rrwww.idealibrary.com on
• Mathematical and Computer Modelling 43 (2006) 695703 www.elsevier.com/locate/mcm
• The Volatility Smile 9.1. The Smile Problem
• Some Oscillation Criteria For First Order Delay Dynamic Equations
• M athematical Inequalities
• Pricing of Further Derivatives 10.1. In-Arrears Swaps
• Journal of Nonlinear Mathematical Physics Volume 12, Supplement 2 (2005), 3645 SIDE VI Second Order Dynamic Inclusions
• WeylTitchmarsh theory for symplectic difference systems Martin Bohner b
• Hindawi Publishing Corporation Discrete Dynamics in Nature and Society
• STURMIAN AND SPECTRAL THEORY FOR DISCRETE SYMPLECTIC SYSTEMS
• 2007 43, 9 ISSN00328243. . , 2007, 43, 9 3
• Advances in Dynamical Systems and Applications. ISSN 0973-5321 Volume 1 Number 2 (2006), pp. 163182
• International Journal of Difference Equations. ISSN 0973-6069 Volume 1 Number 2 (2006), pp. 205218
• Euler-type Boundary Value Problems in Quantum Calculus Martin Bohner1
• Mathematical and Computer Modelling 45 (2007) 965973 www.elsevier.com/locate/mcm
• MULTIPLE LEBESGUE INTEGRATION ON TIME SCALES MARTIN BOHNER AND GUSEIN SH. GUSEINOV
• SINGULAR SECOND-ORDER MULTIPOINT DYNAMIC BOUNDARY VALUE PROBLEMS WITH
• LINEAR AND NONLINEAR NONLOCAL BOUNDARY VALUE PROBLEMS
• METHODS AND APPLICATIONS OF ANALYSIS. c 2003 International Press Vol. 10, No. 1, pp. 011030, March 2003 002
• Availableonline at www.sciencedirect.com MATHEMATICAL eC,eNCe~V,.ecT. COMPUTER
• Dynamic Systems and Applications 12 (2003) 45-65 IMPROPER INTEGRALS ON TIME SCALES
• ANZIAM J. 45(2004), 116 OSCILLATION OF SYMPLECTIC DYNAMIC SYSTEMS
• Variable Change for SturmLiouville Differential Expressions on Time Scales
• !"$#&%'(0)13245& 6798A@CBEDGFIHQPRD9ST8U79DRVW8IHYXYST8UP9ST8IBEDRX
• Journal of Computational and Applied Mathematics 141 (2002) 126 www.elsevier.com/locate/cam
• Journal of Mathematical Analysis and Applications 250, 561578 (2000) doi:10.1006/jmaa.2000.6992, available online at http://www.idealibrary.com on
• Computers Math. Applic. Vol. 36, No. 10-12, pp. 179-192, 1998 1998 Elsevier Science Ltd. All rights reserved
• Previous Up Next Article From References: 1
• Zentralblatt MATH Database 1931 2006 c 2006 European Mathematical Society, FIZ Karlsruhe & Springer-Verlag
• Book Review Discrete oscillation theory by Ravi P. Agarwal, Martin Bohner, Said R. Grace and Donal
• Zentralblatt MATH Database 1931 2007 c 2007 European Mathematical Society, FIZ Karlsruhe & Springer-Verlag
• J. Math. Anal. Appl. 330 (2007) 19 www.elsevier.com/locate/jmaa
• Bull. London Math. Soc. 36 (2004) 6571 Ce2004 London Mathematical Society DOI: 10.1112/S0024609303002753
• Archives of Inequalities and Applications 1 (2003) 1-7 DIAGONALIZATION APPROACH TO
• METHODS AND APPLICATIONS OF ANALYSIS. c 2002 International Press Vol. 9, No. 1, pp. 155162, March 2002 006
• Journal of Computational and Applied Mathematics 141 (2002) 2734 www.elsevier.com/locate/cam
• J. oflnequal. & Appl., 2002, Vol. 7(1), pp. 61-77 Taylor & Francis
• POSITIVITY OF BLOCK TRIDIAGONAL MATRICES MARTIN BOHNER AND ONDREJ DOSLY
• Decisions in Economics and Finance manuscript No. (will be inserted by the editor)
• HeathJarrowMorton Framework 7.1. HeathJarrowMorton Model
• Advances in Dynamical Systems and Applications. ISSN 0973-5321 Volume 2 Number 1 (2007), pp. 4157
• Exponential Functions and Laplace Transforms for Alpha Derivatives
• Computers and Mathematics with Applications 54 (2007) 4557 www.elsevier.com/locate/camwa
• Revised Version September 20, 2009 THE h-LAPLACE AND q-LAPLACE TRANSFORMS
• Recent Developments in Dynamic Equations on Time Scales
• . . 1 (2003). . 3039 c 2003 . . , . , .
• ZAMM Z. Angew. Math. Mech. 86, No. 1, 3745 (2006) / DOI 10.1002/zamm.200410219 Asymptotic expansions and analytic dynamic equations
• ROCKY MOUNTAIN JOURNAL OF MATHEMATICS
• An InternationalJoumal computers &
• Hindawi Publishing Corporation Abstract and Applied Analysis
• Journal of Differential Equations 163, 113 129 (2000) Trigonometric Transformations of
• J. Math. Anal. Appl. 301 (2005) 491507 www.elsevier.com/locate/jmaa
• ROCKY MOUNTAIN JOURNAL OF MATHEMATICS
• INSTITUTE OF PHYSICS PUBLISHING JOURNAL OF PHYSICS A: MATHEMATICAL AND GENERAL J. Phys. A: Math. Gen. 38 (2005) 67296739 doi:10.1088/0305-4470/38/30/008
• POLONICI MATHEMATICI LXXVII.1 (2001)
• Communications in Mathematical Analysis Volume 3, Number 1, pp. 18 (2007)
• Contemporary Mathematics and Its Applications "Contemporary Mathematics and Its Applications" is a book series of monographs, textbooks,
• Periodic Solutions of Functional Dynamic Equations with Infinite Delay
• Dynamic Systems and Applications xx (2005) pp-pp MULTIPLE INTEGRATION ON TIME SCALES
• UNIVERSITY of MISSOURI-ROLLA DEPARTMENT of MATHEMATICS and STATISTICS
• An InternationalJoumal computers &
• Journal of Computational and Applied Mathematics
• Dynamic Systems and Applications 13 (2004) 339-349 CALCULUS OF VARIATIONS ON TIME SCALES
• CANADIAN APPLIED MATHEMATICS QUARTERLY
• Accepted Manuscript Exponential synchronization of chaotic neural networks with mixed
• Hindawi Publishing Corporation Advances in Difference Equations
• Hindawi Publishing Corporation Journal of Inequalities and Applications
• Proceedings of the Edinburgh Mathematical Society (2003) 46, 627636 c DOI:10.1017/S0013091502001086 Printed in the United Kingdom
• J. Math. Anal. Appl. 326 (2007) 11241141 www.elsevier.com/locate/jmaa
• Previous Up Next Article From References: 193
• Introduction to Real Analysis (Math 315) Spring 2005 Lecture Notes
• Acta Math. Hungar. 109 (4) (2005), 305330.
• Bohner, Martin From: UMR eConnection [EMPNEWS@LISTS.UMR.EDU] on behalf of UMR Public Relations
• Dynamic Systems and Applications 13 (2004) 351-379 PARTIAL DIFFERENTIATION ON TIME SCALES
• Advanced Calculus I (Math 309) Fall 2005 Lecture Notes
• Asymptotic behavior of second-order dynamic equations Martin Bohner a,*, Stevo Stevic b
• Hindawi Publishing Corporation Advances in Difference Equations
• Z .JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS 199, 804 826 1996 ARTICLE NO. 0177
• BOOK REVIEWS 255 Discrete Oscillation Theory
• UNIVERSITY of MISSOURI-ROLLA DEPARTMENT of MATHEMATICS and STATISTICS
• Advanced Calculus I (Math 309) Fall 2002 Lecture Notes
• Bohner, Martin From: Employee News Distribution [EMPNEWS@UMR.EDU] on behalf of UMR Public Relations
• Half-Linear Dynamic Equations R. P. Agarwal1
• Oscillation Theory for Second Order Dynamic Equations. By Ravi P. Agarwal, Said R. Grace, and Donal O'Regan. Taylor & Francis, Ltd.,
• MAXIMAL REGULAR BOUNDARY VALUE PROBLEMS IN BANACH-VALUED WEIGHTED SPACE
• Nonlinear Analysis: Real World Applications 7 (2006) 11931204 www.elsevier.com/locate/na
• Curriculum Vitae & Publication List Martin Bohner
• Zentralblatt MATH Database 1931 2007 c 2007 European Mathematical Society, FIZ Karlsruhe & Springer-Verlag
• Advanced Calculus I and II (Math 309 and 311) Fall 2002 and Spring 2003 Lecture Notes
• Advanced Calculus I (Math 309) Fall 2003 Lecture Notes
• Advanced Calculus I and II (Math 309 and 311) Fall 2003 and Spring 2004 Lecture Notes
• Abstract Book Martin Bohner, Okay Celebi, and Mehmet Unal
• IEEE TRANSACTIONS ON NEURAL NETWORKS, VOL. 6, NO. 5, SEKTEMBER 1995 1053 Brain State in a Convex Bodv
• Submitted to J. Difference Equ. Appl. (July 20, 2005). Report sent on Sep 14, 2005. Revised version submitted on Sep 15, 2005
• Financial Mathematics II (Math 437) Fall 2009 Lecture Notes
• Hindawi Publishing Corporation Abstract and Applied Analysis
• PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
• Exam #2, Math 309, Dr. M. Bohner, Nov 6, 2002. Name: We say that limn
• Exam #3, Math 311, Dr. M. Bohner, Apr 28, 2004. Name: Taylor's theorem for real-valued functions says f(x) = k
• Exam #1, Math 315, Dr. M. Bohner, Feb 16, 2005. Name: Let P = {x0, x1, . . . , xn} be a partition of [a, b] and let f, g : [a, b] R. The norm of P is defined as
• Problems #8, Math 203, Dr. M. Bohner. Oct 28, 98. Due Nov 4, 1:30 pm. 45. Find a basis and the dimension for each of the four fundamental subspaces of
• Problems #7, Math 309, Dr. M. Bohner. Oct 20, 2003. Due Oct 27, 2 pm. 35. Where are the following f : R R continuous?
• Exam #1, Math 311, Dr. M. Bohner, Feb 24, 2003. Name: A real vector space V equipped with an inner product , : V V R satisfying
• Problems #11, Math 311, Dr. M. Bohner. Apr 26, 2004. Due May 5, 1 pm. 159. Using partitions with equal volume and norm tending to zero and assuming that the
• Two-Factor Short-Rate Models 6.1. G2++ Model
• Problems #11, Math 309, Dr. M. Bohner. Dec 3, 2002. Due Dec 10, 2 pm. 65. Let fn(x) = x-xn
• Problems #6, Math 311, Dr. M. Bohner. Mar 7, 2003. Due Mar 19, 1 pm. 129. A function f : R2
• MISSOURI S&T Formerly University of MissouriRolla
• Problems #10, Math 203, Dr. M. Bohner. Nov 11, 98. Due Nov 18, 1:30 pm. 56. Let u =
• Math 15, Exam 4, Nov 30, 2006 Instructions
• Problems #8, Math 325, Dr. M. Bohner. Oct 29, 2004. Due Nov 5, 10 am. 62. Let V be a complex vector space. An inner product on V is a mapping (, ) : V V C such
• Problems #5, Math 325, Dr. M. Bohner. Feb 17, 99. Due Mar 3, 9:30 am. 31. Let u be a solution of the wave equation utt = c2
• MISSOURI S&T Formerly University of MissouriRolla
• Academic Alert System: The purpose of the AAS is to improve the overall academic success of students by improving communication among students, intructors, and advisors, reducing
• Problems #10, Math 325, Dr. M. Bohner. Nov 11, 98. Due Nov 18, 11:30 am. 64. Consider the series
• Applied Mathematics Letters 22 (2009) 309313 Contents lists available at ScienceDirect
• Problems #7, Math 311, Dr. M. Bohner. Mar 8, 2004. Due Mar 17, 1 pm. 128. Use the definition of the derivative to find f for the following functions
• MISSOURI S&T Formerly University of MissouriRolla
• Math 15, Exam 2, Feb 16, 2006 Instructions
• Problems #2, Math 204, Dr. M. Bohner. Sep 3, 2003. Due Sep 10, 11 am. 7. Solve the following initial value problems by separating the variables. Give the solutions explicitly
• Interest Rate Derivatives 2.1. Forward Rate Agreements
• Minimal Entropy Probability Paths Between Genome Families
• Communications in Mathematical Analysis Special Volume in Honor of Prof. Peter Lax
• Math 15, Exam 4, Dec 1, 2005 Instructions
• Mathematical and Computer Modelling 43 (2006) 718726 www.elsevier.com/locate/mcm
• Exam #2, Math 204, Dr. M. Bohner. Oct 17, 2003. Instructions: Each problem is worth 20 points. Only work on five prob-
• Problems #6, Math 204, Dr. M. Bohner. Oct 8, 2003. Due Oct 13, 11 am. 24. A mass weighing 2 lb stretches a spring 6 inches. At time 0 the mass is released from a point 8
• Math 15, Exam 2, Sep 30, 2004 Instructions
• Final Examination, Math 325, Dr. M. Bohner. Dec 18, 98. 1. Use the geometric method to find the general solution of xux + uy + (1 + z2
• PRS IN MATH 15, FALL 2005 PROFESSORS AKIN, BOHNER, AND ROE
• Math 8 Practice Integration 4. x cos (x2
• Math 204, Exam 2 November 4, 2008
• Problems #11, Math 315, Dr. M. Bohner.Apr 18, 2005. Due May 2, 2 pm. 89. Suppose (X, A, ) is a measure space, f : X R is measurable,
• Math 204, Exam 1 September 30, 2008
• Problems #3, Math 325, Dr. M. Bohner. Sep 10, 2004. Due Sep 17, 10 am. 21. Determine the types of the wave equation, heat equation, and Laplace equation.
• Math 15, Exam 2, Feb 17, 2005 Instructions
• Problems #1, Math 325, Dr. M. Bohner. Aug 23, 2004. Due Aug 30, 10 am. 1. Let u(x, t) = x2
• Academic Alert System: The purpose of the AAS is to improve the overall academic success of students by improving communication among students, intructors, and advisors, reducing
• Math 15, Exam 4, Apr 28, 2005 Instructions
• Problems #4, Math 203, Dr. M. Bohner. Sep 23, 98. Due Sep 30, 1:30 pm. 23. Let V =
• Problems #5, Math 325, Dr. M. Bohner. Sep 29, 2004. Due Oct 8, 10 am. 36. Let u be a solution of the diffusion equation ut = kuxx. Show the following
• Practice Differentiation, Math 8, Dr. M. Bohner/Mrs. F. Dik. Feb 12, 1999. 1. f(x) = sin2
• A CONDITION OF MIELKE-SPRENGER TYPE FOR INCOMPRESSIBLE FINITE ELASTICITY
• Problems #5, Math 203, Dr. M. Bohner. Sep 30, 98. Due Oct 7, 1:30 pm. 30. For each of the following matrices A, find N (A) and R(AT
• Problems #6, Math 325, Dr. M. Bohner. Oct 7, 98. Due Oct 21, 11:30 am. 34. If f and g are two functions of a real variable, then we define the convolution of f and g
• MISSOURI S&T Formerly University of MissouriRolla
• Problems #3, Math 315, Dr. M. Bohner.Jan 26, 2005. Due Feb 4, 2 pm. 21. Let fn(x) = x-xn
• Final Examination, Math 203, Dr. M. Bohner. Dec 15, 98. 1. Write the system of equations
• Exam #1, Math 311, Dr. M. Bohner, Feb 18, 2004. Name: A real vector space V equipped with an inner product , : V V R satisfying
• Math 15, Exam 3, Mar 24, 2005 Instructions
• Problems #2, Math 325, Dr. M. Bohner. Jan 27, 99. Due Feb 3, 9:30 am. 10. Show that the PDE (ux)2
• Problems #9, Math 437, Dr. M. Bohner. Nov 17, 2008. Due Dec 1, 2 pm. 48. Define the Hermite polynomials hn by
• Problems #7, Math 315, Dr. M. Bohner.Mar 4, 2005. Due Mar 11, 2 pm. 60. For the following functions, calculate the integral between 0 and
• Exam #3, Math 309, Dr. M. Bohner, Dec 8, 2003. Name: The Cauchy and Lagrange mean value theorems have many applications, e.g., the result that says
• Exam #1, Math 309, Dr. M. Bohner, Sep 29, 2003. Name: Let A and B be sets. Then A B = and A B = .
• Problems #7, Math 311, Dr. M. Bohner. Mar 19, 2003. Due Apr 2, 1 pm. 138. Let A =
• Academic Alert System: The purpose of the AAS is to improve the overall academic success of students by improving communication among students, intructors, and advisors, reducing
• Market Models 8.1. Lognormal Forward-LIBOR Model
• Problems #4, Math 325, Dr. M. Bohner. Sep 17, 2004. Due Sep 27, 10 am. 27. Let u be a solution of the wave equation utt = c2
• Problems #1, Math/Econ 337, Dr. M. Bohner.Aug 22, 2011. Due Aug 29, 1 pm. 1. An investor enters into a short forward contract to sell 100,000 GBP
• Problems #2, Math/Econ 337, Dr. M. Bohner.Aug 29, 2011. Due Sep 7, 3 pm. 6. Suppose the Fi in Ex. 2.2 are given as 140, 137, 131, 129, 135, 145,
• Math 15, Exam 3, Mar 22, 2007 Instructions
• Problems #12, Math 325, Dr. M. Bohner. Dec 2, 98. Due Dec 9, 11:30 am. 72. Determine the points where the Cauchy-Riemann equations are satisfied for
• Problems #3, Math 8, Dr. M. Bohner/Mrs. F. Dik. Feb 10, 99. Due Feb 25. 13. Problems from the Textbook: 141, 45, 53, 65, 67 (2.2); 1, 3, 5, 7, 8, 9, 11, 13, 19, 23 (2.3); 1,
• Problems #4, Math 311, Dr. M. Bohner. Feb 12, 2003. Due Feb 21, 1 pm. 112. Show that F(x) :=
• Math 15, Exam 1, Jan 27, 2005 Instructions
• Exam #1, Math 309, Dr. M. Bohner, Oct 7, 2002. Name: Let A and B be sets. Then A B = and A B = .
• Math 15, Exam 2, Sep 29, 2005 Instructions
• Universitat Ulm INSTITUTE of MATHEMATICAL FINANCE
• Exam #2, Math 309, Dr. M. Bohner, Nov 14, 2005. Name: The sequence {xn} is called bounded if . If {xn} converges,
• Problems #1, Math 8, Dr. M. Bohner/Mrs. F. Dik. Jan 13, 98. Due Jan 28. 1. Problems from the Textbook: 1, 3, 10, 13, 20, 29, 49, 57, 59, 61, 66, 72, 79, 80, 90, 97, 105
• Interest Rates Definition 1.1 (Zero-coupon bond). A zero-coupon bond with maturity T > 0
• Problems #10, Math 311, Dr. M. Bohner. Apr 25, 2003. Due May 7, 1 pm. 162. Using partitions with equal volume and norm tending to zero and assuming that the
• PRS IN MATH 15, FALL 2006 PROFESSORS AKIN, BOHNER, AND CHARATONIK
• Problems #6, Math 325, Dr. M. Bohner. Mar 3, 99. Due Mar 10, 9:30 am. 40. Let u be a solution of the diffusion equation ut = kuxx. Show the following
• MISSOURI S&T Formerly University of MissouriRolla
• Problems #1, Math 325, Dr. M. Bohner. Jan 13, 99. Due Jan 27, 9:30 am. 1. Let u(x, t) = x2
• Problems #4, Math 8, Dr. M. Bohner/Mrs. F. Dik. Feb 24, 99. Due Mar 9. 21. Problems from the Textbook: 1, 3, 5, 7, 9, 11, 13, 17, 27, 29 (2.8); 1, 5, 7, 9, 11, 13, 15, 25, 27,
• Exam #4, Math 204, Dr. M. Bohner. Dec 6, 2003. Instructions: Each problem is worth 20 points. Only work on five problems. Des-
• Problems #9, Math 203, Dr. M. Bohner. Nov 4, 98. Due Nov 11, 1:30 pm. 49. Let U and V be vector spaces and L : U V be a linear transformation. Show that
• Problems #11, Math 309, Dr. M. Bohner. Dec 4, 2002. Due Dec 11, 1:30 pm. 68. Determine whether the following improper integrals exist
• "!$#&%('$) )01 12354"!64879 '@54 A #B@$C1D)0 0E)F4G23H1IA #B@PRQ1DSUTV4 4WXY%a`cb
• Problems #10, Math 437, Dr. M. Bohner. Dec 1, 2009. Due Dec 10, 2 pm. 58. What is the price of a European call option on a non-dividend-paying stock when
• Problems #5, Math 325, Dr. M. Bohner. Sep 30, 98. Due Oct 7, 11:30 am. 27. Find the solution of utt = c2
• Problems #1, Math 203, Dr. M. Bohner. Aug 26, 98. Due Sep 2, 1:30 pm. 1. Solve the system 2u + v = 8, 4u -3
• Extended One-Factor Short-Rate Models 5.1. HoLe Model
• Problems #1, Math 204, Dr. M. Bohner. Aug 25, 2003. Due Sep 3, 11 am. 1. Determine the order of the following ODEs, and whether they are linear or nonlinear. Also verify
• Exam #3, Math 309, Dr. M. Bohner, Dec 7, 2005. Name: The Cauchy and Lagrange mean value theorems have many applications, e.g., the result
• Exam #3, Math 204, Dr. M. Bohner. Nov 7, 2003. Instructions: Each problem is worth 20 points. Only work on five problems. Des-
• CLOSED-FORM SOLUTIONS TO DISCRETE-TIME PORTFOLIO OPTIMIZATION PROBLEMS
• Fixed Income Models Winter 2010/2011 Lecture Notes
• Math 15, Exam 2, Feb 15, 2007 Instructions
• Math 15, Exam 1, Sep 7, 2006 Instructions
• Problems #9, Math 325, Dr. M. Bohner. Nov 4, 98. Due Nov 11, 11:30 am. 58. Show that the Dirichlet, Neumann, Robin, and periodic boundary conditions are symmetric. For which condi-
• Problems #3, Math 437, Dr. M. Bohner. Sep 8, 2009. Due Sep 17, 2 pm. 13. Find all risk-neutral measures for the TAPM.
• One-Factor Short-Rate Models 4.1. Vasicek Model
• Math 15, Exam 4, Apr 26, 2007 Instructions
• Exam #2, Math 311, Dr. M. Bohner, Apr 11, 2003. Name: The partial derivative wrt xi of a function f : M R with M Rn
• Exam #3, Math 309, Dr. M. Bohner, Dec 11, 2002. Name: A function f : I R is called differentiable at x0 I provided lim .
• Math 15, Exam 2, Sep 28, 2006 Instructions
• Exam #3, Math 315, Dr. M. Bohner, Apr 29, 2005. Name: The volume of an interval I = [a1, b1] [aN , bN ] is defined by |I|= . The
• Give a formula for the smallest -algebra with respect to which a given mapping X is measurable
• Problems #10, Math 309, Dr. M. Bohner. Nov 19, 2003. Due Dec 1, 2 pm. 55. Let a > 0, n N, and define the partition Zn of [0, a] by xk = ka
• Problems #7, Math 309, Dr. M. Bohner. Oct 24, 2005. Due Oct 31, 2 pm. 36. Let c 1. Discuss the continuity of f, where f(x) =
• Problems #10, Math 311, Dr. M. Bohner. Solutions. 162. (a) S(f, Zn) = n
• Problems #7, Math 203, Dr. M. Bohner. Oct 21, 98. Due Oct 28, 1:30 pm. 38. Find all solutions to x2 + 2x3 = b1, 4x3 + 2x2 = b2, 3x2 + 6x3 = b3, and 4x2 + x1 + 8x3 = b4 if
• Zentralblatt MATH Database 1931 2007 c 2007 European Mathematical Society, FIZ Karlsruhe & Springer-Verlag
• Problems #3, Math 204, Dr. M. Bohner. Sep 10, 2003. Due Sep 15, 11 am. 12. A tank has ten gallons of water in which two pounds of salt has been dissolved. Brine with
• Math 15, Exam 4, Dec 2, 2004 Instructions
• Math 15, Exam 4, Apr 27, 2006 Instructions
• Problems #3, Math/Econ 337, Dr. M. Bohner.Sep 7, 2011. Due Sep 14, 1 pm. 11. Work out the column in the table of Example 3.9 again when the quan-
• Problems #4, Math 325, Dr. M. Bohner. Feb 10, 99. Due Feb 17, 9:30 am. 24. Transform the equation uxx + 2uxt + utt = 2u into standard form. Solve the obtained standard
• PRS IN MATH 15, SPRING 2006 PROFESSORS AKIN, BOHNER, AND CHARATONIK
• PRS IN MATH 15, SPRING 2007 PROFESSORS AKIN, BOHNER, AND CHARATONIK
• Exam #1, Math 204, Dr. M. Bohner. Sep 19, 2003. Instructions: Each problem is worth 20 points. Only work on five prob-
• Problems #8, Math 325, Dr. M. Bohner. Oct 28, 98. Due Nov 4, 11:30 am. 49. Discuss f + f = 0, kf(0) + f (0) = f(l) + hf (l) = 0.
• Math 15, Exam 3, Nov 4, 2004 Instructions
• MISSOURI S&T Formerly University of MissouriRolla
• Problems #8, Math 311, Dr. M. Bohner. Mar 19, 2004. Due Apr 5, 1 pm. 136. Let A =
• Problems #5, Math 437, Dr. M. Bohner. Oct 1, 2009. Due Oct 8, 2 pm. 25. Consider an American put with expiration time 2 and strike price 5 in
• Universitat Ulm INSTITUTE of MATHEMATICAL FINANCE
• Exam #2, Math 309, Dr. M. Bohner, Nov 7, 2003. Name: The sequence {xn} is said to be bounded if . If {xn} is convergent,
• MISSOURI S&T Formerly University of MissouriRolla
• Exam #1, Math 309, Dr. M. Bohner, Oct 3, 2005. Name: Let A and B be sets. Then A B = and A B = .
• Problems #3, Math 203, Dr. M. Bohner. Sep 16, 98. Due Sep 23, 1:30 pm. 12. Let A =
• Problems #8, Math 315, Dr. M. Bohner.Mar 16, 2005. Due Mar 25, 2 pm. 66. Prove Theorem 4.18 from the lecture notes.
• Exam #3, Math 311, Dr. M. Bohner, May 7, 2003. Name: If f : G Rn
• Problems #10, Math 309, Dr. M. Bohner. Nov 18, 2002. Due Dec 2, 1:30 pm. 59. Let f : [a, b] = I R be 3 times differentiable and suppose y (a, b) with
• AMAT 2012 International Conference on Applied Mathematics & Approximation Theory
• Problems #9, Math 309, Dr. M. Bohner. Nov 11, 2002. Due Nov 20, 1:30 pm. 51. Let I = (a, b), n N, and suppose f, g : I R both have n derivatives. Show
• Problems #5, Math 204, Dr. M. Bohner. Sep 29, 2003. Due Oct 6, 11 am. 19. Find a solution y1 of the equation t2
• Math 15, Exam 1, Jan 26, 2006 Instructions
• Problems #5, Math 311, Dr. M. Bohner. Feb 16, 2004. Due Feb 25, 1 pm. 114. Determine whether the following arcs are rectifiable, and find the arc lengths
• Problems #7, Math 325, Dr. M. Bohner. Mar 10, 99. Due Mar 31, 9:30 am. 46. Let u be a solution of the diffusion equation together with u(x, 0) = (x). Prove
• Academic Alert System: The purpose of the AAS is to improve the overall academic success of students by improving communication among students, intructors, and advisors, reducing
• Exam #2, Math 315, Dr. M. Bohner, Mar 14, 2005. Name: A function f is said to be represented by a power series around a provided f(x) = .
• Problems #4, Math/Econ 337, Dr. M. Bohner.Sep 16, 2011. Due Sep 23, 1 pm. 18. An investor paid $95 for a bond with face value $100 maturing in six
• Math 15, Exam 3, Mar 23, 2006 Instructions
• Math 15, Exam 1, Sep 8, 2005 Instructions
• Math 15, Exam 3, Nov 3, 2005 Instructions
• Problems #2, Math 325, Dr. M. Bohner. Sep 2, 98. Due Sep 16, 11:30 am. 6. Consider the PDE ux + ut = u.
• Math 204, Exam 2 April 2, 2009
• Exam #1, Math 325, Dr. M. Bohner. Sep 22, 2004. Instructions: Each of the six problems is worth 13 points. To put your name in the des-
• Pricing Theory 3.1. Preliminaries from Financial Mathematics
• Exam #2, Math 311, Dr. M. Bohner, Mar 26, 2004. Name: An arc is called rectifiable with arc length L if L = sup LZ < , where LZ = .
• Math 204, Exam 1 February 17, 2009
• Problems #7, Math 325, Dr. M. Bohner. Oct 21, 98. Due Oct 28, 11:30 am. 41. Find the solution of the wave equation with Dirichlet conditions (see Theorem 4.1) and
• Math 15, Exam 3, Nov 2, 2006 Instructions
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• Problems #9, Math 315, Dr. M. Bohner.Mar 25, 2005. Due Apr 8, 2 pm. 73. Show that the Cantor set is uncountable but has Lebesgue mea-
• Exam #3, Math 325, Dr. M. Bohner. Dec 6, 2004. Instructions: Each of the five problems is worth 16 points. Only responses entered in the
• Problems #8, Math 309, Dr. M. Bohner. Nov 1, 2002. Due Nov 11, 1:30 pm. 44. A function f : D R is called a Lipschitz function if there exists some c 0
• Problems #4, Math 325, Dr. M. Bohner. Sep 23, 98. Due Sep 30, 11:30 am. 18. Show that none of the three transformations introduced in Example 1.7 (i.e., rotation
• Problems #6, Math 325, Dr. M. Bohner. Oct 8, 2004. Due Oct 15, 10 am. 45. Read Chapter 3 of the book. Work on at least two problems from different sections.
• Exam #2, Math 325, Dr. M. Bohner. Oct 29, 2004. Instructions: Each of the five problems is worth 16 points. Only responses entered in the
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