# The Need for Speed Dr. Darrel Smith, Chair Space Physics August 27, 2005 Dr. Darrel Smith, Chair Space Physics August 27, 2005.

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The Need for Speed Dr. Darrel Smith, Chair Space Physics August 27, 2005 Dr. Darrel Smith, Chair Space Physics August 27, 2005

The Year of Physics 1905 -- the year of discovery Einstein’s three papers 1.Brownian Motion 2.Photoelectric Effect * 3.Special Relativity 1905 -- the year of discovery Einstein’s three papers 1.Brownian Motion 2.Photoelectric Effect * 3.Special Relativity The Need for Speed

Special Relativity Base Units of Physics 1.Mass (kilogram) 2.Length (meter) 3.Time (second) Base Units of Physics 1.Mass (kilogram) 2.Length (meter) 3.Time (second) The Need for Speed

Special Relativity Einsteins two postulates: 1.The speed of light is a constant in all inertial frames. C = 299,792,458 m/s (186,000 miles/sec) 2.The law of physics are covariant between inertial frames. Einsteins two postulates: 1.The speed of light is a constant in all inertial frames. C = 299,792,458 m/s (186,000 miles/sec) 2.The law of physics are covariant between inertial frames. The Need for Speed

Special Relativity Implications of these two postulates: 1.Length Length Contraction 2.Time Time Dilation 3.Mass Mass Dilation Implications of these two postulates: 1.Length Length Contraction 2.Time Time Dilation 3.Mass Mass Dilation The Need for Speed 1 ≤  ≤  At rest at c

Special Relativity The Need for Speed 1 ≤  ≤  At rest at c Length Contraction Time Dilation Mass Dilation

Special Relativity The Need for Speed 1 ≤  ≤  At rest at c

Special Relativity The Need for Speed 1 ≤  ≤  At rest at c

Special Relativity The Need for Speed 1 ≤  ≤  At rest at c

Special Relativity The Need for Speed Paradox: a statement that is seemingly contradictory or opposed to common sense and yet is perhaps true.

Special Relativity The Need for Speed 1 ≤  ≤  At rest at c Imagine the following: 1.Making the distances much longer, and 2.Making the speeds faster, but the  much higher.

Special Relativity The Need for Speed 1 ≤  ≤  At rest at c L 0 = 100,000 LY Astronaut experiences L = 1.00 LY  (age) = 1.00 year V = 0.99999999995 c

Special Relativity The Need for Speed 1 ≤  ≤  At rest at c Can we achieve these high speeds? In the laboratory, we’ve achieved v = 0.999995 c What about "real" spacecraft propulsion systems? 1.Nuclear-Thermal propulsion 2.Antimatter propulsion

Special Relativity The Need for Speed 1 ≤  ≤  At rest at c Can we achieve these high speeds? In the laboratory, we’ve achieved v = 0.999995 c What about "real" spacecraft propulsion systems? 1.Nuclear-Thermal propulsion 2.Antimatter propulsion

Spacecraft to Mars “and back” using chemical propulsion

Mars Landscape The Mars Rover

Mars Landscape The Mars Rover

Bone Loss Radiation Damage New Fuels How are we going to get to Mars? Long space missions with traditional “chemical” propulsion systems will have devastating effects on astronauts. Atomic, nuclear, and particle propulsion systems must be considered to reduce travel time.

Areas of Concentration Exotic Propulsion Systems Fusion Engines Plasma Engines

Areas of Concentration Exotic Propulsion Systems (cont’d) Nuclear Thermal Propulsion Antimatter Engines Ion-Compressed Antimatter Nuclear Engine Total Mission Duration (Days with 30 days on Surface)

Areas of Concentration Senior Labs Penning Trap to store antimatter

Areas of Concentration On the web: http://physicsx.pr.erau.edu/SpacePhysics/http://physicsx.pr.erau.edu/SpacePhysics/

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