First my disclaimer: I am no physicist or scientist of any kind, nor have I had any instruction in these matters by any institute of higher learning. Thus, my grasp of these concepts is going to be dubious at best.
From what I understand gravity warps space itself, especially around super-massive objects like stars. We see light traveling from distant stars change course around planets in a phenomenon called gravitational lensing.
Also, we know from observation of the known universe that the galaxies are all receding from one another which indicates that space is expanding in all directions at all times.
So, my question is:
What happens to the expansion of space in the warped space around large gravitational sources?
On the contrary, Doom: you sound pretty knowledgeable about the Cosmological principal of Curved Space-Time and also of the Doppler Effect, or Universal Expansion/Acceleration.
And your question is a fairly common one, and a good one. Since universal expansion and gravitational MOA (massive object attraction) do seem to sort of contradict each other.
So let me see ii I can help a little bit.....And I promise to keep the math to a bare minimum!
OK, so, we know everything about the universe changes when you go faster, right? That is not so, there are some quantities that are invariant under the transformations that occur due to a faster or slower speed. One example is the
speed of light.
Another example is the
distance between two events, but we must also include time in this. This is because with the ideas that the speed of light is constant in all reference frames
and that the laws of physics are the same in all reference frames, space and time mix together and create such effects are
time dilation. ( BTW; GPS uses this), and also length contraction (experimentally verified, since muons reach Earth), and the loss of simultenaity.
Here's the ONE equation I will use: The space time distance between two events is... s^2 = -(ct)^2 + x^2 + y^2 + z^2. (There's another definition that flips all the signs, but the following reasoning holds for either definition). Our commonly used distance formula is only
the sum of the squares of the component " ts".....so, why then is there a
minus sign?
This is because space is not "nice" like Euclidean space used in mathematics. There are ways of working with spaces that are not "nice" that require mathematical objects that describe the curvature of space. These mathematical objects result in a different formula for length, one that includes the minus sign as seen in the formula for the spacetime interval between events.
General relativity says that the presence of mass curves space and changes the definition of distance. This allows for the curving of light around massive bodies (confirmed) and the perturbations of some orbits--like with Mercury. These predictions come from first of all special relativity (replace the spacetime equation with a different one)-- and from the equivalence between gravitational fields and
accelerating reference frames.
So why does space have the property of
warping due to the presence of mass? Blame Einstein! LOL. Since It follows from the axioms of his
relativity. Two axioms are needed to add time as a dimension and to suggest that space is not "nice" when it comes to distance, and one or two more axioms suggest that the
presence of mass further makes space not "nice" when it comes to finding distances.