Michael Albanese

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I'm a Masters student in Pure Mathematics at the University of Adelaide in Australia.

My thesis is in Complex Geometric Analysis.

I am also on MathOverflow.


121 Answers

newest activity votes
33
The last digit of $2^{2006}$
16
Give an example of a function $h$ that is discontinuous at every point of $[0,1]$, but with $|h|$ continuous on $[0,1]$
13
Any two positive integers are co-prime if their sum is a prime number
12
recommending books for intro to diff. geometry
7
Find missing number from sum of first few natural numbers
7
Simply connected
6
When $dy/dx =0$ for all $x$ in the domain, is $dx/dy$ also zero?
5
Is $f(x)=\sin(x^2)$ periodic?
5
Can you show why zero divided by zero does not equal zero?
5
Order of nontrivial elements is 2 implies Abelian group
4
Any easy way to solve this?
4
Query regarding the continuity of $f$ and $f^{-1}$.
4
wedge product and change of variables
4
$\infty$ | Span | Basis
4
The expression of $f(x,y)$ explicitly
4
Axioms of a metric
4
identity theorem in complex analysis explanation
4
Differential equation $xy^3y'=2y^4+x^4$
4
What does this notation mean: $\displaystyle\lim_{\leftarrow} \,\mathbb{Z}/n\mathbb{Z}$?
4
Does every lift of a constant path is constant?
4
Prove that if $f(n) \in O(g(n))$ then $g(n) \in \Omega(f(n))$
3
How do I work out this problem?
3
Bounding the differential quotient of a holomorphic function
3
Why does the taylor series of $\ln (1 + x)$ only approximate it for $-1<x \le 1$?
3
Show that every subspace of $\mathbb{R}^n$ is a kernel of a linear map.
3
Let $\alpha$ be a $2$-cycle and $\beta$ be a $t$-cycle in $S_n$. Prove that $\alpha\beta\alpha$ is a $t$-cycle
3
Symplectic geometry, properties
3
Domain of definition of $\frac{x}{\sin(x)}$.
3
Multiplying polynomials / distributive property of an exponent
3
A question about a method that shows $\mathbb{R} $ not finite dimensional.
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