A Rocket to Mars – Fast, Direct, Convenient
First, I’ll confess I am not an expert in orbital mechanics by any stretch of the imagination—not even close. I don’t purport to be one, nor have I ever played one on television. So what follows is an amateur’s attempt to consider what it might take to get to Mars quickly.
I do, though, appreciate the simplicity of some of the equations that describe the mechanics of motion in our typical, everyday, non-relativistic (i.e., no Einstein in today’s post) universe. For example, in high school physics, I remember that the distance traveled from a standing stop is one-half the acceleration times the time squared (d = ½ a t2), where d equals the distance traveled, which equals the distance traveled acceleration and t equals the time.
So, what does this have to do with getting to Mars? Well, I thought I’d share a simplistic view of how to get there in a hurry. The equation tells us that even for vast distances, we can get there in a hurry if we can constantly accelerate. Imagine 0 to 60 in 4 seconds in a car—what if you kept going? You can get a sense of just how fast you’d be going in a relatively short period.
But before we go there, we might pause to consider that current plans to get to Mars involve journeys of seven to nine months or longer. This trip uses a tremendous amount of thrust to accelerate a space vehicle and get it started on its way. Then the spacecraft coasts for months. When it arrives at the Red Planet, it again expends fuel to slow down and either enter orbit or land. This is how Perseverance traveled to Mars, as did the array of landers and orbiters that are currently operating on and around Mars.
The question becomes, how would the journey to Mars change if we could continually accelerate for the whole trip. Those of you who are science fiction fans are likely familiar with The Expanse series. In that universe, the Epstein Drive provided constant acceleration. (Here’s some fan fiction: https://expanse.fandom.com/wiki/Epstein Drive.) If you watch the series, it appears to be 1 g (one Earth-normal gravity) since they walk around the ships normally.
That technology doesn’t exist—yet. Are we getting close, though, to constant acceleration at a lower level? That’s hard to say. But what if we could accelerate a ship at just 1/1000 of the force of gravity?
In that instance, and assuming we traveled to Mars when it was at its closest, the trip could be on the order of a couple of months. If we could accelerate at 1/100, it would be weeks. (Rocket scientists are very welcome to correct my math and assumptions.) Imagine a trip to Mars in a month. Colonization might seem more realistic. Return trips to Earth for a visit by Martians might be feasible. Maybe—a vacation at Olympus Mons or Utopia Planitia.
Regardless, as space technologies advance and we find new and different ways to build and move spacecraft, getting to and from Mars quickly might not stay a science fiction fantasy. In our lifetime, we just might see quick trips to our neighbor.
Let me know what you think? Would you go on a cruise to Phobos and Deimos with a stop at Jezero Crater to visit where NASA searches for past life on Mars? It might be fun.
Thanks for stopping by.
[Disclaimer: Please accept my apologies for any ads that pop up before the linked videos. They do not reflect my position, nor do I endorse any of the products – it’s just a YouTube thing I can’t get around.]