| import mitsuba as mi |
| from PDE2D import DIM |
| from PDE2D.Sampling.special import * |
| from mitsuba import Float |
| |
| z_threshold = Float(0.05) |
|
|
| class GreensFunction: |
| def __init__(self, dim : DIM, grad : bool = False, newton_steps : int = 5) -> None: |
| """ |
| The parameter ``newton_it`` specifies how many Newton iteration steps |
| the implementation should perform in the ``.sample()`` method following |
| initialization from a starting guess. |
| """ |
| self.dim = dim |
| self.newton_steps = newton_steps |
| self.is_grad = grad |
| |
| def initialize(self, z : Float) -> None: |
| pass |
|
|
| def eval(self, r:Float, radius:Float, σ: Float) -> Float: |
| return Float(0) |
| |
| def eval_pdf(self, r: Float, radius: Float, σ : Float) -> tuple[Float, Float, Float]: |
| return Float(0), Float(0), Float(0) |
| |
| def eval_norm(self, radius : Float, σ : Float) -> Float: |
| return Float(0) |
|
|
| def sample(self, x: Float, radius: Float, σ: Float) -> tuple[Float, Float]: |
| return Float(0), Float(0) |
|
|
| def eval_poisson_kernel(self, r : Float, radius : Float, σ : Float) -> Float: |
| return Float(0) |
| |
| def eval_pdf_only(self, r : Float, radius : Float, σ : Float) -> Float: |
| norm = self.eval_norm(radius, σ) |
| val = self.eval(r, radius, σ) |
| pdf = val * dr.rcp(norm) |
| return pdf |