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DarthPlagueis
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We're currently working on perturbations within cosmology. There is something I have not heard before which has cropped up, that is: a reference to the term "the background equations".

Are these just the Friedmann equations, without any perturbations present?

The specific question which refers to this is:

Determine the values of $a_{0}$ and $\rho_{0}$ for $\epsilon=0$, the background equations.

Where:

$$ a(t)=a_{0}+\epsilon\delta{a_{1}}(t) \rho(t)=\rho_{0}+\epsilon\delta{\rho_{1}}(t) $$$$ a(t)=a_{0}+\epsilon\delta{a_{1}}(t) $$ $$ \rho(t)=\rho_{0}+\epsilon\delta{\rho_{1}}(t) $$

So, yes, just what are the background equations?

We're currently working on perturbations within cosmology. There is something I have not heard before which has cropped up, that is: a reference to the term "the background equations".

Are these just the Friedmann equations, without any perturbations present?

The specific question which refers to this is:

Determine the values of $a_{0}$ and $\rho_{0}$ for $\epsilon=0$, the background equations.

Where:

$$ a(t)=a_{0}+\epsilon\delta{a_{1}}(t) \rho(t)=\rho_{0}+\epsilon\delta{\rho_{1}}(t) $$

So, yes, just what are the background equations?

We're currently working on perturbations within cosmology. There is something I have not heard before which has cropped up, that is: a reference to the term "the background equations".

Are these just the Friedmann equations, without any perturbations present?

The specific question which refers to this is:

Determine the values of $a_{0}$ and $\rho_{0}$ for $\epsilon=0$, the background equations.

Where:

$$ a(t)=a_{0}+\epsilon\delta{a_{1}}(t) $$ $$ \rho(t)=\rho_{0}+\epsilon\delta{\rho_{1}}(t) $$

So, yes, just what are the background equations?

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David Z
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Reference to What are "the background equations" by my lecturerin cosmology?

Just wondering, we'reWe're currently working on perturbations within cosmology. There is something I have not heard before which has cropped up, that is: a reference to the term "the background equations".

Are these just the Friedmann equations, without any perturbations present?

The specific question which refers to this is: Determine the values of $a_{0}$ and $\rho_{0}$ for $\epsilon=0$, the background equations.

Where:

Determine the values of $a_{0}$ and $\rho_{0}$ for $\epsilon=0$, the background equations.

$$ a(t)=a_{0}+\epsilon\delta{a_{1}}(t) \rho(t)=\rho_{0}+\epsilon\delta{\rho_{1}}(t) $$

Where:

$$ a(t)=a_{0}+\epsilon\delta{a_{1}}(t) \rho(t)=\rho_{0}+\epsilon\delta{\rho_{1}}(t) $$

So, yes, just what are the background equations?

Reference to "the background equations" by my lecturer

Just wondering, we're currently working on perturbations within cosmology. There is something I have not heard before which has cropped up, that is: a reference to the term "the background equations".

Are these just the Friedmann equations, without any perturbations present?

The specific question which refers to this is: Determine the values of $a_{0}$ and $\rho_{0}$ for $\epsilon=0$, the background equations.

Where:

$$ a(t)=a_{0}+\epsilon\delta{a_{1}}(t) \rho(t)=\rho_{0}+\epsilon\delta{\rho_{1}}(t) $$

So, yes, just what are the background equations?

What are "the background equations" in cosmology?

We're currently working on perturbations within cosmology. There is something I have not heard before which has cropped up, that is: a reference to the term "the background equations".

Are these just the Friedmann equations, without any perturbations present?

The specific question which refers to this is:

Determine the values of $a_{0}$ and $\rho_{0}$ for $\epsilon=0$, the background equations.

Where:

$$ a(t)=a_{0}+\epsilon\delta{a_{1}}(t) \rho(t)=\rho_{0}+\epsilon\delta{\rho_{1}}(t) $$

So, yes, just what are the background equations?

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DarthPlagueis
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