Shock Waves and High Temperatures? Thomas Prevenslik QED Radiations Discovery Bay, Hong Kong Pressure, Energy, Temperature, Extreme Rates (PETER – 2016)

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Presentation transcript:

Shock Waves and High Temperatures? Thomas Prevenslik QED Radiations Discovery Bay, Hong Kong Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June,

Introduction Since the 1940 s, physicists have thought shock waves heat gases to temperatures ,000 K. But high temperatures could not be confirmed because sensors could not be placed inside thin shock thicknesses Instead, temperatures were inferred from spectroscopic analysis of the radiation emitted assuming the molecules were thermally excited. Today, nothing really has changed. Spectroscopy measurements are now claimed to infer temperatures from 700 to 1200 K with an accuracy of 6 K from the vibrational states of the CO 2 molecule at 4.2 microns Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June,

Background Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, 2016 d P 2, T 2,  2 P 1, T 1,  1 In a fast disturbance, gas molecules are compressed to nanoscale shock thicknesses < 100 nm. 3 Based on classical physics, shock wave compression produces high pressure resulting in a sharp rise in temperature.

Shock Temperature Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, M = Mach Number  = c p /c v specific heat ratio We were not asked what happens if heat capacity vanishes  = c p /c v  1 T = T 1 ( isothermal process ) Moreover, we were not asked what is the shock thickness? In 1960 at Carnegie Tech, we derived:

Shock Thickness Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, 2016 Classically, the thickness of a shock wave is now thought* to distribute density and pressure by fluid viscosity. *R. A. Granger, Fluid Mechanics Dover Publications, New York, Sxy V1V1 V2V2 P1P1 P2P2 Shock 5 V 1 = M 1 S1 s1 = Sonic velocity

Classical Summary Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, 2016 For ideal monatomic gases at T 1 = 300 K having specific heat ratio  = 7/5, the shock wave temperature at Mach 10 is 6500 K. For air at M = 10 the shock wave thickness d = 6 nm. 6

Problem Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, QM and not classical physics governs the temperatures produced in the nanoscale shock thickness. QM = quantum mechanics. In fact, QM given by the Planck law precludes any temperature increase, let alone 10,000 K because the heat capacity of the atom vanishes through the shock thickness. Therefore high shock temperatures based on thermodynamics calculations or inferred from spectroscopy have no meaning.

QM Interpretation Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, 2016 Compression of molecules in shock waves does not increase gas temperature !!! Instead, QED induces emission of EM radiation 8 d QED Radiation QED Radiation Standing Wave /2= d P 2, T 2,  2 P 1, T 1,  1 QED = simple quantum electrodynamics EM =electromagnetic Gas Ionization Moving front Microwave emission

Simple QED Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, 2016 QED Model Heat Capacity of the Atom EM Confinement QED Emission 9

QED Model At the nanoscale, QED converts heat Q into EM radiation because QM precludes conservation by an increase in temperature. QED is a simple form of the complex light and matter interaction advanced by Feynman and others Heat  QM box  QED radiation f = (c/n)/ / 2 = d E = h f Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, d d QED Radiation /2 = d /2 Heat Q

Heat Capacity of the Atom 11 Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, 2016 Classical Physics (MD, Comsol) QM (kT = 0) kT eV Classical Physics (MD, Comsol) Nanoscale Macroscale 1950  Teller & Metropolis MD  PBC  valid for > 100  m Today, MD used in discrete nanostructures ! 1900  Planck derived the QM law 1912  Debye’s phonons  h  = kT  valid for > 100  m But, phonons used used in nanostructures ! How do nanostrucures provide high EM confinement?

P 1, T 1,  1 P 2, T 2,  2 Shock Thickness QED Radiation QED Radiation Nano shocks have high surface-to -volume ratio. Compressive work produces high EM confinement. But QM precludes any temperature increase. QED conserves confined energy by EM radiation EM Confinement QED d = /2 EM confinement requires high surface-to-volume ratios !!! No Temperature increase Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June,

QED Emission 13 Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, 2016 Air with 10 nm shock emits EUV at 20 nm50 nm ZnO coating emits UV-C at 254 nm

QM Summary Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, 2016 Unlike classical physics, QM suggests the work of compressing the gas to the nanoscale shock thickness is conserved by QED induced non-thermal EM emission EM confinement is naturally caused by the high surface to volume ratio of the shock thickness. Since temperatures cannot increase by QM, simple QED conserves the surface heat by creating standing waves having half-wavelength λ/2 = d within the shock thickness. 14

Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, 2016 Once the surface heat is expended in creating the standing radiation, the balancing EM confinement is lost and simple QED radiation is emitted f = ( c / n ) / λ = c / 2nd QED induces non-thermal EM radiation, thereby exciting molecular vibration states without high temperatures. The shock thickness d may be inferred by measuring the frequency f of QED emission, d = ( c / f ) / 2n  / 2 By QM, shock thickness is independent of viscosity. 15

Applications Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, 2016 Thin Films Turbine Blades EUV Lithography Shock Waves High Pressure Chemistry Near Field Enhancement Super Lens Water Disinfection Cosmology by Cosmic Dust Exoplanets ISM Infrared Spectra Thermal Waves Critical shock diameter 16

Critical shock diameter Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, 2016 Shock waves propagating in a conical tube* fail to detonate if the diameter is less than critical diameter d By QM, the QED radiation produces the ionization front Moving Ionization front  microwaves at = 2 nd Detonation fails as energy of propagation is lost to surroundings at microwave frequency f f = c/  d = c / 2nf *R. Sorin, “The dynamic of detonation failure in different geometries and the extension of the critical diameter criterion,” Tuesday Session at 16:20 17

Nanostructure Temperature Carbon NPs did not combust at 600 C? C + O 2  CO 2 Repeat for micron size carbon, Carbon NPs not found in SEM  Complete NP combustion ? QM Interpretation: NPs do not have heat capacity Macro carbon increases in temperature Combustion reduces macro carbon to NP size NPs stay at high temperature also combust. Temperature changes do not occur in Nanostructures!!! Add carbon NPs to a molten aluminum in air ( oxygen ), cool to ambient and take SEM micrographs Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June,

Conclusions QED conserves heat by emitting EM radiation But only in nanostructures with high surface-to-volume ratios !!! Long wavelength EM confinement at the macroscale (phonons, PBC in MD)  heat conserved by increasing temperature Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June,

Pressure, Energy, Temperature, Extreme Rates (PETER – 2016) St. Malo, 29 May – 4 June, 2016 Questions & Papers