answersLogoWhite

0


Best Answer

The geometry of bipolar flows and Herbig-Haro (HH) objects provides valuable insights into the hypothesis that protostars are surrounded by rotating disks. This hypothesis is a fundamental concept in star formation theory, and the observations of bipolar flows and HH objects help to confirm its validity.

Bipolar flows:

Bipolar outflows are powerful streams of gas and dust that are ejected from young protostars during their early formation stages. These flows have a distinct bipolar shape, with two opposing jets of material moving in opposite directions along the rotational axis of the protostar. The key features of bipolar flows that support the rotating disk hypothesis are as follows:

  1. Symmetry: Bipolar flows exhibit a high degree of symmetry, with the jets emerging in opposite directions along a common axis. This axis is often aligned with the rotation axis of the protostellar system.

  2. Velocity gradients: The material in the bipolar flows shows a velocity gradient, with the highest velocities at the center and decreasing velocities as you move outward from the protostar. This is consistent with the idea that material is being launched from a central rotating disk, where material closer to the center is moving faster due to the higher angular velocity.

  3. Collimation: The jets in bipolar flows are highly collimated, which suggests that the material is being channeled through a narrow opening, potentially created by the surrounding rotating disk.

Herbig-Haro (HH) objects:

HH objects are the bright knots and shock fronts that form when bipolar outflows collide with the surrounding interstellar medium. These objects are often observed as highly directional structures, and they provide further evidence for the presence of rotating disks around protostars:

  1. Alignment with bipolar flows: HH objects are typically aligned with the axis of the bipolar outflows. This alignment suggests a connection between the ejected material and the protostellar rotation axis.

  2. Bow shock morphology: The bow shock shape of HH objects indicates that the outflowing material is encountering resistance from the surrounding medium. This is consistent with the idea that the material is emerging from a rotating disk and is colliding with the surrounding material, creating shocks.

  3. Shock-induced emission: The collision between the outflowing material and the surrounding medium generates shocks that produce bright emission lines, often indicating the presence of high-velocity material. These emission lines provide clues about the velocities and dynamics of the material being ejected from the rotating disk.

In summary, the geometry and characteristics of bipolar flows and Herbig-Haro objects strongly support the hypothesis that protostars are surrounded by rotating disks. The symmetrical bipolar shape, velocity gradients, collimation of material, alignment of HH objects with the bipolar outflows, and shock-induced emission all point toward the presence of a central rotating disk as a key component of the star formation process.

User Avatar

David Denton

Lvl 10
9mo ago
This answer is:
User Avatar
More answers
User Avatar

Wiki User

12y ago

Herbig-Haro objects are found along the same axis as jets that form the bipolar flows. Observations of these bipolar flows is evidence that protostars are surrounded by disks because only disks could focus the flows into jets.

This answer is:
User Avatar

Add your answer:

Earn +20 pts
Q: 5 How does the geometry of bipolar flows and Herbig-Haro objects support the hypothesis that protostars are surrounded by rotating disks?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Related questions

What is a statement believed to be true in geometry?

hypothesis


What is direct proof in geometry?

A direct proof in geometry is a proof where you begin with a true hypothesis and prove that a conclusion is true.


What is a statement that presents the possible solution?

A statement that presents a possible solution to a problem is the hypothesis. You construct a hypothesis, then work to prove it. Basic geometry concentrates on proving various nypotheses.


Determine the conclusion in this conditional statement?

If you are talking about Geometry, then it tricked me, too. Turns out, hypothesis is what is AFTER the "if." DO NOT INCLUDE THE "IF", IT'S WRONG. And the conclusion is everything AFTER the "then." DO NOT INCLUDE "THEN", IT'S WRONG!" And the hypothesis does NOT have to come before the conclusion. ex. If it is Monday, then we have school. hypothesis, "It is Monday." conclusion, "We have school." example of the If-Then going "Then-If" (so to speak): We have school if it is Monday. hypothesis, "It is Monday." conclusion, "We have school." See? Simple, right. But, tests can be tricky, so watch out!


What is the molecular geometry of CH3F?

CH3F can best be visualized as one carbon surrounded by 3 Hydrogen atoms and a Fluoride atom. The basic reason for this being that carbon tends to be in the center whenever possible to make full use of its ability to bond flexibly. With that said, it becomes one atom surrounded by 4 others, making it assume the tetrahedral geometry as that's the furthest distance any 4 atoms can get from each other.


What are some real world applications of geometry?

Euclidean geometry has become closely connected with computational geometry, computer graphics, convex geometry, and some area of combinatorics. Topology and geometry The field of topology, which saw massive developement in the 20th century is a technical sense of transformation geometry. Geometry is used on many other fields of science, like Algebraic geometry. Types, methodologies, and terminologies of geometry: Absolute geometry Affine geometry Algebraic geometry Analytic geometry Archimedes' use of infinitesimals Birational geometry Complex geometry Combinatorial geometry Computational geometry Conformal geometry Constructive solid geometry Contact geometry Convex geometry Descriptive geometry Differential geometry Digital geometry Discrete geometry Distance geometry Elliptic geometry Enumerative geometry Epipolar geometry Euclidean geometry Finite geometry Geometry of numbers Hyperbolic geometry Information geometry Integral geometry Inversive geometry Inversive ring geometry Klein geometry Lie sphere geometry Non-Euclidean geometry Numerical geometry Ordered geometry Parabolic geometry Plane geometry Projective geometry Quantum geometry Riemannian geometry Ruppeiner geometry Spherical geometry Symplectic geometry Synthetic geometry Systolic geometry Taxicab geometry Toric geometry Transformation geometry Tropical geometry


How is geometry used in everyday life?

Geometry is used in a ton of things. We are constantly surrounded by the different spaces, shapes and sizes of things. Geometry not only make things a reality, it also makes them easier to understand.I use it when I play pool. I used it when cutting wood to patch my roof the other day. There are lots of other uses that I haven't listed, but it does have real world applications.


What is the definition of symbolic notation?

in geometry symbolic notation is when you substitute symbols for words. For example let your hypothesis= p and let your conclusion = q. You would write your biconditional as p if and only if q


What are the four aspects of geometry?

* geometry in nature * for practcal use of geometry * geometry as a theory * historic practical use of geometry


Different types of geometry?

Euclidean geometry, non euclidean geometry. Plane geometry. Three dimensional geometry to name but a few


Is there more than one kind of geometry?

There are different kinds of geometry including elementary geometry, Euclidean geometry, and Elliptic Geometry.


What specific applications of geometry are used in civil engineering?

Fun geometry, specific geometry, monster geometry, egg geometry, trees, turtles.