Algebra

Dose 'endomorphism ring of power series rings' has a special properties ?

hi i want to know about endomorphism ring of power series rings. if anyone know about that or road a paper about that please share it with me. thank you

04 April 2018 9,530 2 View

What is raster calculation meaning in map algebra of arcGIS?

during analysis i have used raster calculation (map algebra)command where flow accumulation

04 April 2018 7,521 1 View

Help with simscape?

I need to design a hybrid car, the powertrain. However, when I make a model that I think would be correct, it gives me the following error. Trouble solving algebraic equations in...

04 April 2018 6,935 1 View

What are the algebraic equations of integer multiplication in base 10?

We explore the wonderful harmony of simple integer multiplication using algebra.

04 April 2018 2,351 18 View

Prove that the algebraic multiplicity and geometric multiplicity of an eigenvalue of a symmetric matrix are equal?

Algebraic multiplicity is the number of times of occurance of an eigenvalue and geometric multiplicity is the number of linearly independent eigenvectors associated with that eigenvalue.

30 March 2018 2,553 5 View

Mapping between two sets of 3D-points?

I'm looking for an algorithm to determine if two "clouds" of points in space are superimposable or not. There are efficient ways to do that with matrix algebra, see here:...

29 March 2018 10,147 2 View

How to resolve Nonlinear algebric equation system for 4 unknown ?

I want to know how to resolve the following system of equations : a*x1 + b*y1 = C1 a*y1*y2 + d*x2 + b*x1*y2 = C2 -a*x2*y1 + d*y2 + b*x1*x2 = C3 x1*x1+y1*y1 = 1 x2*x2+y2*y2 = 1 where x1, x2, y1,...

23 March 2018 5,615 26 View

Possibility of Weierstrass Enneper representation for quasi-minimal surfaces?

The Weierstrass-Enneper Parameterization for minimal surfaces gives minimal surfaces in terms of complex holomorphic functions. The vanishing condition of gradient of Dirichlet functional gives...

03 March 2018 403 3 View

Is Pi Really A Transcendental Number ?

Dear Scholar No, the real value of Pi is an algebraic number

03 March 2018 2,071 89 View

What is the algebraic geoemtric aproach of teichmullar theory?

I want to know what grothendieck suggested to study teichmuller space . please suggest any reference

03 March 2018 2,418 0 View

If H is a quaterions, can we calculate the center of the real simple algebra Mn(H)?

If H is a quaterions, can we calculate the center of the real simple algebra Mn(H)?

02 February 2018 2,489 0 View

Does anyone have access to measure Student Attitudes towards Algebra? Or any instrument that could measure any aspects of learning Algebra/math?

I am planning a research project that investigates psychological aspects related to the learning of Mathematics, Specifically, Algebra. I plan to look at perhaps, attitudes, dispositions,...

28 January 2018 6,852 3 View

Have there any paper in which metric space is studied from algebraic point of views?

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01 January 2018 7,805 0 View

Can we define a unique norm on finite -dimensional operator algebra such that become C*-algebra?

Can we define a unique norm on finite -dimensional operator algebra such that become C*-algebra?

01 January 2018 4,115 0 View

Is there any concept closely related to the convergence of a sequence (in any manner) in real life?

The notion of convergence (in any manner) has many useful applications involve real-life problems. This concept plays an important role in the solution of various equations such as algebraic,...

01 January 2018 2,232 3 View

What is the role of a linear basis in determining the algebra that it spans?

What is the role of a linear basis in determining the algebra that it spans?

01 January 2018 7,818 0 View

What is the role of the relaxation parameter in Kaczmarz method, aka algebraic reconstruction technique (ART)?

I would like to find a better explanation of the relaxation parameter used in the ART algorithm ( Kaczmarz method). "The ART method is affected by numerical uncertainties that are introduced by...

01 January 2018 9,843 0 View

Why does Auslander call a skeletally small additive category in which idempotents split, a ``variety''?

In Auslander's work on representation theory of artin algebras, a skeletally small additive category in which idempotents split is called a ``variety of annuli'' or simply a ``variety''. Can...

01 January 2018 2,491 0 View

How quasiclassical propagator is derived?

Some authors build their Green's function from Hamiltonian using quasiclassical propagator. Sometimes this propagator is referred as Gor'kov propagator or Eilenberger propagator. I could not...

31 December 2017 7,503 1 View

Is Pi Constant Indispensable for Circle ?

Dear Scholar NO Area and circumference and other dimensions of circle can be calculated COMFORTABLY even by school kids without Pi Constant. Thus TRUTH is always SIMPLE Square and circle are NOT...

17 December 2017 6,355 45 View

We can inscribe or circumscribe a circle in/about a square. HOW circle is a transcendental entity ?

Either area or circumference of a circle is a finite entity having a finite magnitude to be represented by a FINITE NUMBER. In other words Pi is a finite number and an algebraic number. Our...

12 December 2017 4,379 21 View

B(n+2) - 2*B(n+1) = Sum[k*S(n+1,k+1),{k,0,n)]; B(n) --> nth Bell number, S(n,k) --> Stirling number of the second kind?This appears to be true by computation, but I am not aware of either an algebraic or combinatorial proof. It appears possible to derive a similar identity -- B(n+1) - B(n) = Sum[(k+1)*S(n,k+1),{k,0,n}] -- from S(n,k) = k*S(n-1,k) + S(n-1,k-1), but it's unclear to me how to get to B(n+2) - 2*B(n+1) = Sum[k*S(n+1,k+1),{k,0,n)]. Moreover, is there a pattern here that is known, or, if unknown, would be worth investigating further?StirlingAlgebraComputationShare Facebook Twitter LinkedIn Reddit

12 December 2017 7,643 9 View

On similarity of two chaotic systems?

Firstly, Is the mathematical model of a chaotic system a strong distinguishing feature of the system. Suppose two chaotic systems have different algebraic structures, yet evolve similar...

11 November 2017 5,529 0 View

Can antbody send me the article entitled "T. L Wong Derivations with powercentral values on multilinear polynomials.Algebra Colloq.3(4) 1996, 369–378?

Can antbody send me the article entitled "T. L. Wong Derivations with power-central values on multilinear polynomials. Algebra Colloq. 3(4) 1996, 369–378.

11 November 2017 1,955 5 View