Remember at this point that although you may have spent hundreds of hours working on your problem, your reader wants to have all these questions answered clearly in a matter of minutes.

You can also feel free to contact other faculty, or to propose other ideas with individual faculty members. Such a proof is easy to write. A meaningful statement can be false, but a theorem cannot; "a false theorem" is self-contradictory.

Have you found important counterexamples? This problem is important for the theory of partial differential equations. Their confidence is weak and their study skills are weaker. It would also acquaint you with toric geometry, an extremely useful tool which gives a dictionary between algebro-geometric concepts and the geometry of convex bodies like polygons and polytopes considered relative to a lattice.

We are developing statistical models to tackle these issues. We will mainly focus on orbifolds and compute some useful invariants about them. While this story has only recently been thoroughly understood, it would be well within the powers of an interested undergraduate student to provide a down-to-earth account with basic examples.

In addition, vector spaces are applied in various spheres of science and engineering. This could be an excellent project for someone who wants to learn some important and interesting mathematics.

What is true in dimension three? By "theorem" I mean a mathematical truth, something that has been proved. How can this intuition be made precise?

I will test, and you will either pass or fail. To try to relate these to webs, or to find a new more geometric approach to their functional equation, would also be interesting and potentially do-able.

We also give a geometric interpretation of this representation, characterizing the action of our operators on a vertex in terms of the endpoints of minimal walks in the building.

Symmetric functions appear in many areas of mathematics, including combinatorics and representation theory which involves studying a group G by understanding homomorphisms from G to various matrix groups.

These include determining the number of linearly independent simultaneous eigenforms in a fixed space which correspond to a given newform, and characterizing several situations in which the full space of cusp forms is spanned by a basis consisting of such eigenforms. On the contrary, most proofs could be modeled with very complicated graphs, in which several basic hypotheses combine with a few well known theorems in a complex way.

Algebra research papers is not difficult to show that to every system of chemical reactions with specified reaction speeds is associated a system of nonlinear first order differential equations describing how reactant concentrations change in time. Foundation and history of Calculus Calculus is a branch of mathematics that deals with the research of functions and their generalization by the methods of the differential and integral calculus.

When that happens the chances are very good that there is a lemma that is worth finding, formulating, and proving, a lemma from which both Theorem 1 and Theorem 2 are more easily and more clearly deduced. Structuring the paper The purpose of nearly all writing is to communicate.

They are easy for the reader to overlook, and the oversight causes backtracking, confusion, delay. With this in mind, it is important A well-worded theorem will make writing the proof much easier.

One of the most famous paintings of Escher show a disc filled with little angels and demons crowding towards the boundary circle. Thus, you will use ideas in abstract algebra and Fourier analysis to write an efficient computer program that is part of the JPEG image compression algorithm.

Is your research purely theoretical mathematics, in the theorem-proof sense, or does your research involve several different types of activity, for example, modeling a problem on the computer, proving a theorem, and then doing physical experiments related to your work?

If you were to continue working on this topic, what questions would you ask? The simplification here is that the mathematics involved reduces to finite dimensional linear algebra. Find a differential equation that describes the parallel vector field and use some appropriate existence and uniqueness theorem.

That thesis is not going to submit itself. The matrix representation is upper-triangular, and can be explicitly inverted. This project investigates the source of this discrepancy using large-scale simulations in different model settings of practical interest. A model is a structure that gives meaning to the formal language sentences, and if it satisfies also a particular theory it is called a model of the theory.

Of course, all the necessary hypotheses must be included.Undergraduate Research Ideas. He had written a paper called the "Trustworthy Jackknife" in which he tried to figure out when the jackknife method gave dependable variance estimates. you will use ideas in abstract algebra and Fourier analysis to write an efficient computer program that is part of the JPEG image compression.

Survivor Algebra Some Research to Support the Method. Survivor Algebra: An Adventure in Cooperative Learning. It was Piagetâ€™s theory that a child develops different abilities at strictly defined age levels.

(Klinger, ) If this were the case, all students would take Algebra in the 9th grade. Linear Algebra and its Applications publishes articles that contribute new information or new insights to matrix theory and finite dimensional linear algebra in their algebraic, arithmetic, combinatorial, geometric, or numerical aspects.

It also publishes articles that give significant applications of matrix theory or linear algebra to other branches of. Some research papers by Charles Weibel.

K-theory of line bundles and smooth varieties (C. Haesemayer and C. Weibel), Proc. AMS (to appear). 11pp. preprint, The K-theory of toric schemes over regular rings of mixed characteristic (G. CortiÃ±as, C. Haesemayer, M.E. Walker and C. Weibel), 21pp. preprint, Mathematics Research Paper Topics Good Topics for Mathematics Research Papers A mathematics research paper is an extremely intricate task that requires immense concentration, planning and naturally clear basic knowledge of mathematics, but what is essential for a higher level research is the successful choice of a topic, matching your.

Important announcement. As ofInternational Mathematics Research Papers has been incorporated into International Mathematics Research mint-body.comiptions to IMRP are no longer available. This site provides access to past issues of IMRP.

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