Abstract
We propose a novel geometric model to explain the light observed red shift from remote heavenly items without requesting a cosmic extension or gravity redsheet. By examining the angular geometry between a fixed reference point of light source, observer, and observers, we show that only local geometry can be clearly increased as a redishes – a redishes – a redsheet -a -distance. Our model builds triangles with different angles to clarify this effect, maintains a stable universe and attributes the red shift to a geographical phenomenon. This approach offers an alternative approach to cosmic observations and invites the basic assumptions in the universe.
1. Introduction
Cosmological redishest is a basic observation in the Philosophical Physics, which shows that the light of remote galaxies is moved to the red end of the spectrum. This trend is traditionally attributed to the expansion of the universe, which is widely accepted by the Big Bang model. The law of Hubble, which establishes a regional relationship between the galaxy’s red shift and its distance from the earth, has been the foundation stone of a spread of the universe.
However, alternative models that do not demand universe can provide new insights about the mechanism behind the universe’s structure and observed phenomena. By discovering various explanations for the Red Shift, we can challenge existing patterns and increase our understanding of cosmic principles.
In this article, we propose a triangle geometry -based geometry approach to explain the red shift phenomena within a stable universe. By analyzing the light source, observer, and observing points in a specific geometry sequence containing a reference point, we show how purely the geometric effects can clearly increase the wavelengths of light with distance.
2. The geometric framework
Our model is built on three basic principles:
1. The static universe
Assumption: There is no expansion or contract in the universe. Its massive structure remains permanent over time.
Suffering: This allows us to attribute the red shift effects observed to other factors other than the cosmic expansion.
2. Straight line light propaganda
Assumption: Light travels in straight lines through space unless influenced by gravity or other forces.
Suffering: This model makes it easier for classical ucden geometry, which makes calculations and interpretations more straightforward.
3. Carni geometry
Assumption: Red shift is caused by the geometric sequence between the source of lighting, the observer, and a fixed reference point of observers.
Suffering: By checking how angles and side lengths change in this setting, we can connect these geometric changes with shifts in the wavelengths observed.
3. Red shift mechanism based on triangle
The construction of the triangle
We develop the right angle triangle to model the geometric relationship between light source, observer and a fixed point.
Vertical:
S (Source): Remote heavenly item light emitting light.
o (Observer): The place where the light shows (such as, the earth).
P (standing point): A point located at a fixed standing distance \ (h \) the “top” observer \ (O \), which has a right angle on \ (O \).
Directions:
\ (d \): horizontal distance between the source \ (s \) and the observer \ (O \).
\ (H \): From the observer to a fixed distance \ (o \) from point \ (p \).
\ (l \): The fictitious concept that connects the source \ (s \) to the point \ (p \).
Angle on the source (\ (\ Theta \))
Applause: \ (\ Theta \) is the angle of the source \ (s \) that is formed between the sides \ (d \) and \ (l \).
Behave with distance: As the \ (D \) grows, \ (\ Theta \) is less, which makes the triangle longer.
Impact on wavelengths
Assumption: The length of the side \ (L \) is equal to the effective increase in the length of the path that travels the light, which affects the wavelength observed.
Mechanism: A small angle on the source goes to a long hypothenosis \ (L \), which is associated with the pulling of observed wavelengths, resulting in red shift.
4. Math representation
4.1 triangle relationship
Sides \ (h \), \ (d \), and for the right angle triangle with hypotenose \ (l \):
l = \ sqrt {d^2 + h^2}
\ Theta = \ Aritan \ left (\ frac {h} {d} \ right)
4.2 wavelengths method
We suggest that observed wavelengths \ (\ Lambada _ {\ text {hs}} \) the length of the effective path is related to \ (l \):
\ Lamba _ {\ text {hs}} = \ Lambda _ {\ text {emit}} \ left (1 + \ frac {\ \ Delta l} {l_0} \ right)
Appreciation:
\ (\ Lambada _ {\ text {emit}} \): The wavelengths of light as is deleted by the source.
\ (\ Delta L = L – L_0 \): Increase the length of hypotensons compared to the length of reference \ (l_0 \) at the distance of the reference \ (D_0 \).
\ (L_0 \): The length of hypotensons at the distance distance.
4.3 Redshift expression
Redshift \ (z \) described as partial change in wavelengths: