Energy needed for achieving this mass flow rate for a rocket

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Discussion Overview

The discussion revolves around the energy requirements for a steam rocket to achieve a specific mass flow rate of 2430 kg/s, exploring the feasibility of using heated water as propellant. Participants examine various aspects including the necessary energy input, the implications of mass flow rate, and comparisons to traditional rocket propulsion methods.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • One participant questions the feasibility of achieving a mass flow rate of 2430 kg/s, noting that it would deplete the water supply in a very short time.
  • Another participant emphasizes the need for the speed of expelled water or steam to calculate the required power and energy.
  • Some participants propose that the energy needed for the mass flow rate could be estimated based on the enthalpy of vaporization, suggesting a power requirement comparable to that of a nuclear reactor.
  • There is a discussion about the limitations of maintaining constant flow due to the design of the nozzle and the heating method.
  • Participants explore the idea of treating the steam rocket as a thermal battery, questioning the practicality of storing energy through heating.
  • Some participants argue that the combustion process in traditional rockets is highly efficient, contrasting it with the proposed steam rocket approach.
  • Hypothetical materials that could withstand extreme temperatures and pressures are discussed, with some participants suggesting that such materials could make the steam rocket concept feasible.
  • Concerns are raised about the practicality of using a plasma container, with comparisons made to nuclear reactor technology.

Areas of Agreement / Disagreement

Participants express multiple competing views regarding the feasibility of using a steam rocket, the energy requirements, and the efficiency of different propulsion methods. The discussion remains unresolved with no consensus on the practicality of the proposed ideas.

Contextual Notes

Participants note the dependence on various assumptions, such as the properties of the materials used and the specifics of the propulsion system design. There are unresolved questions about the calculations related to energy input and the dynamics of fluid flow in the proposed system.

Who May Find This Useful

This discussion may be of interest to those studying rocket propulsion, thermodynamics, or engineering design, particularly in the context of alternative propulsion systems and energy requirements.

Basimalasi
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Hey,
Suppose you have an enclosed vessel that is full of water. You heat it up then you open a valve, and that will create enough thrust for it to act as a rocket.

How much energy is needed for a steam rocket to get heated enough to achieve a mass flow rate of 2430 Kg/s.
Mass of water= 256 Tons.
total mass of the rocket with the propellant is 282 Tons.
 
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This is by no means a HEP or Nuclear Physics question.
that mass flow rate you are giving will erase your water in just 2minutes... but nevermind...
How big is your valve?
 
it has the exact area of this rocket engine. But I don't know how to calculate the exit area of the nozzle
Rocketdyne RS-27A
Propellants: LOX/RP-1 Kerosene
O/F Ratio: 2.245
Dry Weight: 2,528 lbs
T/W Ratio (sl): 79.11
T/W Ratio (vac): 93.75
Length: 149 inches
Diameter:
67 inches
Expansion Area Ratio (ε = Ae/At): 12
 
Shouldn't the problem also state the speed of the expelled water / steam as well as the mass flow to determine the power, in which case the total energy would be the power times the time it takes to empty the water from the rocket?
 
The required temperatures would instantly evaporate your rocket.
 
rcgldr said:
Shouldn't the problem also state the speed of the expelled water / steam as well as the mass flow to determine the power, in which case the total energy would be the power times the time it takes to empty the water from the rocket?
It's hard to determine the flow of an unsteady two-phase fluid
 
Basimalasi said:
How much energy is needed for a steam rocket to get heated enough to achieve a mass flow rate of 2430 Kg/s.
Mass of water= 256 Tons.
Just pulling a number out of the air for order of magnitude, but if it starts hot and pressurized at 300 C, the enthalpy of vaporization is 1400 kJ/kg. So 2,430 kg/sec would need 3,400 MJ/sec. For comparison, that's about the typical heat output of a commercial nuclear reactor.

As mfb says, you can't make the starting mixture hot enough to vaporize all of the water upon release without it being thousands of degrees.
 
imagine we had a meta-material that can withstand such temp.
 
You cannot maintain a constant flow by heating it in advance, flow will decrease over time.

Flow depends on the unspecified size of the narrowest point of the nozzle, and also on the shape.
 
  • #10
mfb said:
You cannot maintain a constant flow by heating it in advance, flow will decrease over time.

Flow depends on the unspecified size of the narrowest point of the nozzle, and also on the shape.
it will be heated with a 400 MW power plant then a high insulation layer will contain it
 
  • #11
400 MW for 2430 Kg/s gives a maximal exhaust velocity of 570 m/s. That is really, really bad for a rocket. You won't go to space with such a tiny exhaust velocity.

What do you actually want to do?
 
  • #12
I just want to see how much power should I provide to a steam rocket as heat to make it have a same thrust and mass flow rate of NASA's Delta 2 rocket
 
  • #13
Why don't you look up how much power the combustion of the rocket fuel releases?

Those powers are typically in the range of tens of gigawatts.
 
  • #14
But even if the power differs those two systems have completely different reactions. one is combustion and the other is straight expansion because of ;pressure deference,Maybe the combustion has less efficiency ? :/
Also I'm kind mixed up with what exactly I am looking for. Why do we care about the power input instead of energy. Can't I determine the input energy and then see how much time will it take a 300MW to reach that energy ?
 
  • #15
The combustion is highly efficient (you heat the material with the chemical reaction - how could this be inefficient).
To improve on that, you have to deliver even more power.
Basimalasi said:
Why do we care about the power input instead of energy. Can't I determine the input energy and then see how much time will it take a 300MW to reach that energy ?
To launch a rocket, you need some minimal mass flow - you have to counter gravity. Rockets typically start with thrust of about 1.5 to 2 times their weight, which means they waste 1/2 to 2/3 of their initial thrust already. Going down more makes it worse.
 
  • #16
mfb said:
The combustion is highly efficient (you heat the material with the chemical reaction - how could this be inefficient).
To improve on that, you have to deliver even more power.To launch a rocket, you need some minimal mass flow - you have to counter gravity. Rockets typically start with thrust of about 1.5 to 2 times their weight, which means they waste 1/2 to 2/3 of their initial thrust already. Going down more makes it worse.

What I mean is can we treat the steam rocket as a thermal battery. we store a huge amount of energy through heating and then launch. The power plant charges the rocket once not constantly. for example if a rocket a mass flow rate of 2,430 kg/sec would require 1000 Gjoules of input energy then we bring a 400MW power plant to charge it (heat it) for ⇒ Time= Energy/Power= 1000 Gjoules/400MW = 3333.333 seconds.

What did I miss here?
 
  • #17
The result is essentially identical to a huge flywheel. You spin it up so that the rim is at the selected exhaust velocity and then unwind a thin strip from one side. Both solutions fail for essentially the same reason. You have to be able to contain the immense pressure.
 
  • #18
Basimalasi said:
What I mean is can we treat the steam rocket as a thermal battery. we store a huge amount of energy through heating and then launch.
As discussed before, storing the energy as heat in the rocket does not work, the rocket would evaporate.
 
  • #19
if we hypothetically had a material that would withstand the high pressure/temperature .would it work?
 
  • #20
Sure. If you have indestructible materials that do not conduct heat at all, fill them with incredibly hot plasma at high pressure, let the plasma out, done.
 
  • #21
The speed of the plasma ejection would still be a factor in the energy required. Consider the case of the rocket nosed into a massive object with no atmosphere, so that all of energy ends up in the ejected plume of plasma. Then it becomes clear that the speed of that plume is a key factor in the energy output (1/2 m v^2).
 
  • #22
Awesome. I'm going to include this in my graduation project. can you help me find a specific equation that could solve for the required energy input for creating that plasma
 
  • #23
I don't see the point, as this indestructible material for the container does not exist.

Anyway, for a given exhaust velocity, see above for the minimal energy per mass.
 
  • #24
I will make a plasma container like those used in nuclear reactors and I will launch that rocket, You'll see ;)
Thanks for you help!
 
  • #25
Nuclear reactors work at way lower temperatures and pressures, and they are way more massive than rockets.
 

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