Damodar's Log

Ever find a rather good article while browsing, but not quite have the time to dive into it right away?

I use Guided Access on my iPad to lock the device into a single app, which is particularly useful while I’m in focus in note-taking (or studying) or for presentations, or when lending the device to someone else.

As we head into the exam period at the University of Melbourne, I wanted to take a moment to reflect and share my teaching strategy that worked wonderfully for my Linear Algebra students this semester (and which I have polished over many semesters).

Overleaf has a submit button at the toolbar of your project that allows you to share the project with others.

Overleaf does not support dark mode in its pdf viewer.

In the early twentieth century, the two frontiers of today’s Physics were born.

Yesterday, I migrated my comment box from disqus to giscus.

In this post, I’ll be deriving the formal integral expression for the Dirac delta function in a complex plane, $\delta^{(2)}(\alpha - \beta)$ where $\alpha$ is a complex variable, and $\beta$ is a complex number.

Today, I remember a mnemonic and thought I should share it with you.

In this post, I will show you two properties of limit acting on the exponential function.

I use Notability and GoodNotes to write notes, and Zotero to read papers (In some other posts, I will explain my workflow on how I read papers.).

In this post, I’m going to talk about the topic that inspired me to computational physics.

In my availability, I’m helping to manage an upcoming biological conference “Dynamics of biological systems: from viruses to populations” host by Garage of Complexity and lead by Dr.

It’s been a year now, I rarely write blog posts.

Lorentz transformation is how an observer sees an event when he is moving on different points of spacetime.

A beam of light emitted from a sun travels 150 million kilometers to hit on our retina then, we will say there’s a sun.

You most probably have learned the synthetic division method for the polynomial when divided by $x-a$.

Many many years ago, human beings (We) invented counting.

Of course!

Our problem will goes like this: Take any number $A \in \mathbb{N}= {1,2,3,…}$, and then, take $x,y \in \mathbb{N}$, where $x \ne y$ and $ x+y=A $.

This proof is based on the book by W.

You want to be a physicist in near future.

Before I answer this question, let’s go back to the time of Sir.

Many many years ago, there was a problem which created a mind-boggling puzzle to the eminent mathematician named Leonard Euler.

Before we proceed with the exploration, let you rejoice with the historical background of Ising Model.