Gradual Deduction :-
Step $1$ :-
Start eliminating the squares we already know from the information. It is easy to see this.
Step $2$ :-
The $7$th column can also be filled in only one way. After filling, this allows us to eliminate some more red tiles, simply from the fact that one cannot place a black tile there.
Step $3$ :-
One may not find any solution right now, but one can observe that R1C5 square is black. If it was red then one would not be able to fill the column with the $1,1,1,1,1$ setup. This forces R1C6 to be black, hence R1C8 is red. Using the same argument, both R3C8 and R4C8 squares are red, which forces R3C4 , R3C5 , R3C6 squares to be black, and R4C4 , R4C5 , R4C6 square will be red.
Step $4$ :-
Using the previous argument, one can proceed using that R6C4 square is black, the rest follows from continuous solving one after another.
Step $5$ :-
The R8C8 square is black from the given information, and then you can solve it easily to get the solution. I think this need not be explained, one can now solve using the basic techniques and one will arrive at this solution.
So I have solved this already, the rest remaining is to find the name of the physicist and the message he left behind, well I am not finding any clue to the nonogram though.