42,990 reputation
83599
bio website
location USA
age
visits member for 2 years, 3 months
seen 9 mins ago

PhD

Interests:

Ring and module theory

Clifford algebra/Geometric algebra

Mathematical physics

Applications of abstract algebra


1h
answered What is an advatage of defining $\mathbb{C}$ as a set containing $\mathbb{R}$?
5h
answered Geometries (Euclidean and Projective)
6h
answered Linear Algebra, Quadric Form, Bilinear Form
7h
answered Embedding the base ring in the augmentation ideal of a group algebra
1d
answered Simple $M_n(D)$-module with $D$ a division ring
2d
answered The bird pointer problem: finding the angle of rotation
2d
answered A doubt about lower nil radical while proving 2-primality of ring.( Baer-McCoy Radical)
Jul
19
answered $z\in\mathfrak R$ iff for every $a\in A$ there is $w$ for which $z+w=zaw=waz$.
Jul
18
answered Prove that the field of quotients of an integral domain $D$ is the smallest field containing $D$. . My Attempt Shown
Jul
17
answered Books in mathematics based on problem solving
Jul
16
answered Submodules of semi-simple modules
Jul
16
answered What is the name of this operator property, when the result of operation is one of the operands?
Jul
8
answered Using the definition of adjoint to show that a linear transformation is self adjoint/normal
Jul
8
answered Show that $A = \{(3x,y)~|~ x,y \in Z\}$ is a maximal ideal of $Z \oplus Z$. My Attempt Shown
Jul
7
answered If an integral domain $R$ has a factorization basis, is it a UFD?
Jul
5
answered Axioms of associative algebra?
Jul
5
answered A field extension of degree 8
Jul
5
answered Any finite ring is a direct sum of rings of prime power order
Jul
4
answered What are a geometric system and a finite geometry?
Jul
4
answered Ring Structures On $\mathbb {R} ^n$