Modeling of Laser Ablation of LiF - Influence of Defects H. M Urbassek, Y. Cherednikov Physics Dept., University of Kaiserslautern, Germany

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Modeling of Laser Ablation of LiF - Influence of Defects H. M Urbassek, Y. Cherednikov Physics Dept., University of Kaiserslautern, Germany N. A. Inogamov Landau Institute, Russian Academy of Science

Molecular dynamics Solve Newton s equations. Theoretical tools Advantages: Input: only interatomic forces, nowadays available for many materials as realistic as possible - for many-body simulations - for thermal nonequilibrium situations easy visualization / animation: appeals to imagination Disadvantages: computationally slow cannot handle time scales & 1 ns cannot handle space scales & 100 nm [1 µm] Isaac Newton (1643 1727) 1687: Philosophiae Naturalis Principia Mathematica

Outline Two-temperature model / MD for metals Two-temperature model / MD for LiF Melting and spallation of thin LiF films defects swift-ion tracks in LiF

Two-temperature model + MD for metals: assumes electronic and atomic system to be internally thermalized with temperatures T_e, T_a heat conduction equation for electrons Newton s equations for atoms electron-ion coupling terms Schäfer, Urbassek, Zhigilei 2002

typical results for thin metal films: here: Al with increasing energy input E 0 = absorbed energy / atom melting...

metal (Al) target melting spallation multi-fragmentation

Outline Two-temperature model / MD for metals Two-temperature model / MD for LiF Melting and spallation of thin LiF films defects swift-ion tracks in LiF

System: LiF thin Film (10 nm) (100) surface lateral size X-ray pulse: 7 ps photon energy 90 ev

MD: Buckingham potential + dispersion forces V ij ðrþ ¼ q iq j 4πϵ 0 r þ A ij expð r=λ ij Þ C ij r 6 describes well: elastic constants yield strength melting temperature (T m = 1118 K)...

ð Þ ¼ cold curve (T=0)

LiF electron kinetics n e : electron density in conduction band Q(t): laser source ν imp : impact ionization κ rec : recombination E gap : gap energy Result: Electron concentration < 3 % Inogamov et al 2009

LiF electron kinetics n e : electron density in conduction band Q(t): laser source ν imp : impact ionization κ rec : recombination E gap : gap energy E e : electron energy in conduction band A: energy transfer in electron-atom collisions T e : electron temperature A = 1 / ps E e = n e E gap + E e,kin = n e E gap + 3 2 n ekt e Inogamov et al 2009

electron kinetics

Fig. 4. (Color online) Electron and ion temperature in the crystal for Electron and atom temperatures after F= 30 mj/cm 2

LiF coupling of electron kinetics and molecular dynamics

Outline Two-temperature model / MD for metals Two-temperature model / MD for LiF Melting and spallation of thin LiF films defects swift-ion tracks in LiF Cherednikov et al., J. Opt. Soc. Am. B 28, 1817 (2011)

LiF snapshots after 50 ps 10 20 30 40 50 80 mj/cm2

Synopsis:threshold energies for various material classes Absorbed energy / atom is scaled to melting temperature: E 0 /kt m

Outline Two-temperature model / MD for metals Two-temperature model / MD for LiF Melting and spallation of thin LiF films defects swift-ion tracks in LiF Cherednikov et al., Phys Rev B 88, 134109 (2013)

Defects : neutral Li and F atoms F - -> F 0 + e - Li + + e - -> Li 0 Defects are introduced ad hoc

Potentials taken from quantum chemical calculations: Wang et al, Phys Rev B 68 (2003) 115409 Note: Li 0 is small -> may easily diffuse high polarizability -> attractive binding

wer per ata of INFLUENCE OF DEFECTS ON EXTREME ULTRAVIOLET... FIG. 4. (Color online) Snapshots of the defect-supported ablation FIG. 3. (Color online) Snapshots of the thermal ablation occurprocess. Laser fluence F = 10 mj/cm2 ; defect concentration, 0.45%. 2 Redpoints, Li+ ions; blue points, F ions. Green points, Li0 ; black ring at the ablation threshold; laser fluence F = 38 mj/cm. Red + points, Li ions; blue points, F ions. points, F0. 134109-4 Thermal ablation (no defects) F= 38 mj / cm2 defect-supported ablation of the(0.45% liquid state.defects) A phase mixture of solid and liquid LiF to a weaker of the pressure. The temperature Fleads = 10 mj / relaxation cm2 of the specimen can be compared to the equilibrium melting temperature of LiF of 1118 K. In the snapshots regions with a Result: defects lower ablation threshold clear crystal structure reveal the solid state. First, we compare the pressure evolution of thermal - bond weakening ablation, (i), at the threshold fluence of F = 38 mj/cm2 - tensile pressure due to smaller atom radii with defect-supported ablation, (ii). The results are shown agrees with experiment in Fig. 5(a). Thermal ablation occurs after the thermoelastic pressure generated by the laser pulse has relaxed and a phase of strong tensile pressure has been created. In case (ii), in contrast, strong pressure oscillations have been generated, F tion defe

Green: Li cluster (metallic colloid) destabilizes lattice

Top view of defects: black: F 0, green: Li 0 Formation of Li cluster by fast Li 0 diffusion Condensation heat -> ablation Experimentally observed under swift-particle irradiation of LiF

Cold ablation Extreme case: assume that laser irradiation - produces no free electrons (no target heating) - only produces defects (potential energy) Here defect concentration 0.57%

Outline Two-temperature model / MD for metals Two-temperature model / MD for LiF Melting and spallation of thin LiF films defects swift-ion tracks in LiF Cherednikov et al., Phys Rev B 87, 245424 (2013)

Swift ions deposit their energy in the form of electronic excitation in the target Similar physics as in laser irradiation How to treat system in MD: After ion passage: F- -> F+ + 2e- in track cylinder Schiwietz et al 2004

[ Here: couple MD with a particle-in-cell (PIC) code for electron dynamics Equations for electrons: charge density: electric potential: number density: ρ = e(z i n i n e ) 2 φ = ρ, ε 0 [ ] e(φ φ0 ) n e = n 0 exp k B T e

Electric potential: at passage of ion 10 fs later

e d k k s n al e PHYSICAL REVIEW B 87, 245424 HYBRID (2013) PARTICLE-IN-CELL/MOLECULAR DYNAMICS... FIG. 7. (Color online) Temporal evolution of the number of electrons in the track, and in the entire target. The track region is taken as a cylinder with radius Rtrack = 6 A. Data refer to the thick number of electrons remaining in track target and τ = 1 ps. shielding of F+ ions can respond to the field. The electrical potential, and hence electrical field, extends only several nanometers out of the track region. Figure 7 shows the reaction of the electrons by displaying the number of electrons found in the target and in the track region. Here the thick target has been chosen in which FIG. 8. (Color online) (a) Average and (b) maximum screening initially 128 electrons have been excited. Here it charge takes around F+ ions. Data refer to a recombination time of τ = times of around 400 fs until the number of electrons 1000 in thefs. target has stabilized; before this time, electrons leave the target. Eventually only 40 electrons (30%) remain in the target Figure 6 allows us to estimate the field strengths which act

Evolution of ionization track: sputtering

Conclusions Two-temperature model for LiF: need for plasma equations for electron density and energy Ablation mechanism similar as in metals: spallation in molten state Role of longlived defects Defects de-stabilize lattice -> lower ablation threshold even cold ablation is possible role of metallic clusters: - form due to high Li 0 diffusion rate - destablilize lattice due to condensation heat efficient: potential energy introduced by defects small compared to laser energy (or thermal energy of electrons) Cherednikov et al., J. Opt. Soc. Am. B 28, 1817 (2011) Cherednikov et al., Phys Rev B 88, 134109 (2013) Cherednikov et al., Phys Rev B 87, 245424 (2013)