If we focus on the luminosity, ignoring shell impact, we can say that inner planets of the star-system do get destroyed whereas outer might survive (to some extent).
Brightness of a supernova
From this question on physics.SE, we get a rough estimate of the supernova shell/nebula peak brightness at about 60 days, with a variation of 3 magnitudes (a brightness ratio of 16:1). As a rough number, figure the average luminosity is 1/10 of peak for that period.
So how bright is a supernova? Consider SN2011fe, a Type 1a supernova which produced a peak brightness about 2.5 x $10^9$ that of the sun. To be conservative, let's figure on an average shell/nebula luminosity over 60 days of about $10^8$ suns.
Energy received by the Earth
Under ordinary conditions, the solar power intercepted by the Earth is about 174 x $10^{15}$ watts, and has an albedo of about 0.3. So the total absorbed power is on the order of 6 x $10^{26}$ watts. After the shell passes, the brightess will approximately double, and remain more or less constant for the next 60 days, since it is inside the nebula. Which leads to an absorbed power of 6 x $10^{26}$ watts for 5 x $10^6$ seconds, for a total energy of 3 x $10^{33}$ joules.
Energy withstood by the Earth and consequences
Modelling the earth as 6 x $10^{24}$ kg, this provides 5 x $10^8$ joules/kg.
Iron has a vaporization energy of 4.25 x $10^5$ J/mol, and with an atomic weight of about 56, that's about 18 mol/kg. So the energy required to vaporize iron is about 7.6 x $10^6$ J/kg. This is an upper limit, since the core of the earth is a good deal warmer than 20°C.
As a result, a rough estimate says that the earth will be vaporized after about 22 hours. Even if ablation shields the unvaporized portions of the planet by 98%, the earth is completely vaporized after 46 days.
It's tough to recover from that.
Case of outer planets
Now, about Jupiter. Jupiter's orbit is a bit over 5 AU. Its diameter is about 10 times earth and its mass is about 318 times earth.
So the energy power intercepted by it will be roughly $10^2$/$5^2$, or 4 times as great as earth. It has 318 times the mass, but it's all hydrogen, and I'm not sure of the energy required to blow it apart. As a guess, let's use the gravitational binding energy. For the 4 gas giants, the binding energies are (from "Gravitational Potential Energy of the Major Planets", Bursa & Hovorkova):
Jupiter - 2.6 x $10^{36}$ J
Saturn - 3.6 x $10^{35}$ J
Uranus - 1.6 x $10^{34}$ J
Neptune - 2.2 x $10^{34}$ J
The total energy received for each planet will be (approximately)
Jupiter - 1.2 x $10^{34}$ J
Saturn - 2.5 x $10^{33}$ J
Uranus - 1.2 x $10^{32}$ J
Neptune - 5 x $10^{31}$ J
In all cases the binding energy of the planet is at least 2 orders of magnitude greater than the received energy, so by this measure they ought to survive, although the inner ones, especially Jupiter, should expect to lose significant mass.
By contrast, the binding energy of Earth is 2.5 x $10^{32}$ J, rather less than the 3 x $10^{33}$ J of energy it will receive, so it should expect to be destroyed in about 6 days, which seems to be in pretty good agreement with the vaporization argument.
Conclusion
So basically, a rough estimate says that the inner planets get vaporized, while the outer planets ought to survive.