Matter density crude estimates

In summary, "Matter density crude estimates" refers to approximate calculations of the density of matter in various contexts, such as cosmology or material science. These estimates are often based on observational data and theoretical models, aiming to provide insights into the distribution and behavior of matter in the universe or in specific materials. The crude nature of these estimates indicates that they may lack precision and rely on simplified assumptions or incomplete data.
  • #1
Floyd_13
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TL;DR Summary
Resources on crude estimates of matter density before 1990
Liddle (2015, p.67) writes: "From the crude estimates that a typical galaxy weighs about ##10^{11}M\odot## and that galaxies are typically about a megaparsec apart, we know that the Universe cannot be a long way from the critical density."

Was this fact (i.e. that the actual density is likely close to the critical density) known from these crude counting estimates in the 1980s before the CMB precision measurements in the 2000s confirming flat geometry? If yes, does anyone have specific references to papers providing such crude estimates **before 1990**?

Reference: Liddle, A. (2015). An introduction to modern cosmology. John Wiley & Sons.

Thank you!
 
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  • #2
Floyd_13 said:
Was this fact (i.e. that the actual density is likely close to the critical density) known from these crude counting estimates in the 1980s before the CMB precision measurements in the 2000s confirming flat geometry? If yes, does anyone have specific references to papers providing such crude estimates **before 1990**?
Absolutely! Here's a relevant 1972 quotation from Steven Weinberg, Gravitation and Cosmology, pg. 476:

"...and (15.2.1) gives the ratio of the present density to the critical density (15.2.3) as $$\frac{\rho_{0}}{\rho_{c}}=2q_{0}\tag{15.2.6}$$For ##q_0>\frac{1}{2}## the universe is positively curved, with ##\rho_0>\rho_c## , whereas for ##q_0<\frac{1}{2}## the universe in negatively curved, with ##\rho_0<\rho_c## . If we give credence to the values ##q_{0}\simeq1## and ##H_{0}\simeq75\text{ km/sec/Mpc}## deduced from the red shift versus luminosity relation (see Section 14.6), then we must conclude that the density of the universe is about ##2\rho_c## , or about ##2\times10^{-29}\text{ g/cm}^{3}##."

Weinberg then goes on to say "Unfortunately, this result does not agree with the observed density of galactic mass." and offers on pg. 478 the galactic-density estimate ##\frac{\rho_{G}}{\rho_{c}}=\text{0.028}##. Presciently, he then writes "However, if one tentatively accepts the result that ##q_0## is of order unity, then one is forced to the conclusion that the mass density of about ##2\times10^{-29}\text{ g/cm}^{3}## must be found somewhere outside the normal galaxies. But where?"

So an inkling of the need for dark matter was recognized over 50 years ago!
 
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  • #3
renormalize said:
So an inkling of the need for dark matter was recognized over 50 years ago!
Well … Zwicky’s paper was published in 1933. Rubin’s in 1970 …

Some 70ish % of the energy density is also not matter at all. This was definitely not known when Weinberg wrote that and changes the entire evolution due to different equation of state.
 
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FAQ: Matter density crude estimates

What is matter density?

Matter density refers to the mass of a substance per unit volume. It is commonly expressed in units such as kilograms per cubic meter (kg/m³) or grams per cubic centimeter (g/cm³). Understanding matter density is crucial in various scientific fields, including physics, chemistry, and materials science, as it helps in characterizing materials and predicting their behavior under different conditions.

What are crude estimates of matter density?

Crude estimates of matter density involve approximating the density of a material based on limited data or simple calculations. These estimates can be derived from empirical relationships, average values for similar materials, or basic measurements. While they may not be highly accurate, they can provide a useful starting point for further analysis or research.

How can I estimate the density of an unknown material?

To estimate the density of an unknown material, you can measure its mass using a scale and its volume using geometric calculations or displacement methods. Once you have both measurements, you can calculate the density by dividing the mass by the volume (Density = Mass/Volume). For crude estimates, you might also compare it to known materials with similar properties.

Why is it important to understand matter density?

Understanding matter density is important for several reasons. It helps in identifying materials, predicting how they will behave under various conditions, and determining their suitability for specific applications. In fields such as engineering, geology, and environmental science, accurate density measurements can influence design decisions, resource extraction, and environmental assessments.

What factors can affect matter density?

Several factors can affect matter density, including temperature, pressure, and the material's composition. For example, heating a substance typically decreases its density as it expands, while increasing pressure can increase density by compressing the material. Additionally, impurities or variations in the material's structure can also lead to differences in density.

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