Because that concentration of energy (10 ^ 50 Joules) in a light pulse 0.3 mm long would easily contain enough energy to close spacetime for a radius of about 30 kilometres (using German astrophysicist Kurt Schwarzschild famous equation, letting force = v^2/ r as v -> c = gravity GM/r^2 and solving for r as a function of M a stars Mass).
I have substituted E for M using e = mc^2, so just multiplied our suns mass 2 * 10^30 Kg by c^2 by a factor of 10 to make sure you get a black hole (any Sun 5 times bigger than ours forms a black hole eventually).
By keeping the light burst short the energy density falls within the critical Schwarzschild radius needed to ensure gravitational collapse.
But the challenge here (other than realising pure energy - not just pure mass - can cause gravitational collapse) is to query what happens if this energy is moving at lightspeed. Gravity propogates at lightspeed too, so the question is how do they synchronise and interact.
A Sun's collapse into a blackhole from start to end is modelled as takeing about 3 thousanths of a second. A light pulse can travel about a thousand kilometres in this timeframe so my question is can the gravitational collapse keep up with the moving front that is the trigger to the collapse.
* * *
Imagine our sun was 10 times bigger and at the end of its lifetime it almost completely imploded. But before it completely gravitationally collapses it channels all its energy almost instaneously into a beam of pure energy bisecting its poles of rotation - one beam travelling up and one travelling down emitted from its North and South poles.
In this hypothetical situtation if those light pulses contained all its energy and these were almost instaneous - say around a billionth of a second - you'd more or less have the thought experiment I described. You'd have your gravitation curvature of spacetime both concentrate and rip in half and seperate at lightspeed.