Simulation of electron beam lithography of nanostructures
暂无分享,去创建一个
Steven K. Dew | Kirill Koshelev | Kamlesh Alti | S. Dew | Z. Szabó | K. Koshelev | T. Fito | M. Stepanova | Maria Stepanova | K. Alti | M. Aktary | Taras Fito | Zs. Szabó | A. P. Adeyenuwo | M. Aktary
[1] Adolphe Chapiro,et al. Radiation Chemistry of Polymeric Systems , 1962 .
[2] M. Hatzakis,et al. Analytical evaluation of the energy deposition function in electron‐beam lithography in the case of a composite substrate , 1993 .
[3] David C. Joy,et al. An empirical stopping power relationship for low‐energy electrons , 1989 .
[4] D. F. Kyser,et al. Monte Carlo simulation of spatially distributed beams in electron-beam lithography , 1975 .
[5] E. Montroll,et al. Theory of Depolymerization of Long Chain Molecules , 1940 .
[6] D. Hess,et al. Transport models for swelling and dissolution of thin polymer films , 1989 .
[7] P. Staub. Bulk target backscattering coefficient and energy distribution of 0.5-100 keV electrons : an empirical and synthetic study , 1994 .
[8] New three dimensional simulator for low energy (∼1 keV) electron beam systems , 1999 .
[9] An exposure model for electron-sensitive resists , 1974 .
[10] Mihir Parikh,et al. Energy deposition functions in electron resist films on substrates , 1979 .
[11] Vlasis G. Mavrantzas,et al. Crossover from the Rouse to the Entangled Polymer Melt Regime: Signals from Long, Detailed Atomistic Molecular Dynamics Simulations, Supported by Rheological Experiments , 2003 .
[12] D. F. Kyser,et al. Computer Simulation of Electron-Beam Resist Profiles , 1980, IBM J. Res. Dev..
[13] Franco Cerrina,et al. Stochastic modeling of high energy lithographies , 2003 .
[14] W. Kuhn,et al. Über die Kinetik des Abbaues hochmolekularer Ketten , 1930 .
[15] P. G. de Gennes,et al. Dynamics of Entangled Polymer Solutions. I. The Rouse Model , 1976 .
[16] Kukjin Chun,et al. New Approach of Monte Carlo Simulation for Low Energy Electron Beam Lithography , 1997 .
[17] Kenji Murata,et al. Studies of energy dissipation in resist films by a Monte Carlo simulation based on the Mott cross section , 1987 .
[18] Kenji Murata,et al. Monte Carlo simulation of fast secondary electron production in electron beam resists , 1981 .
[19] X. Zhu,et al. Physical models of diffusion for polymer solutions, gels and solids , 1999 .
[20] M. Reisser,et al. Spatial energy deposition distribution by a keV-electron beam in resist layers for electron-beam lithography , 1995 .
[21] B. Paul. An analytical model of the diffusive scattering of low-energy electrons in electron-beam resists , 1999 .
[22] Balaji Narasimhan,et al. The physics of polymer dissolution: Modeling approaches and experimental behavior , 1997 .
[23] P. Gennes. Reptation of a Polymer Chain in the Presence of Fixed Obstacles , 1971 .
[24] I. Adesida,et al. A study of electron penetration in solids using a direct Monte Carlo approach , 1980 .
[25] Jack L. Koenig,et al. A review of polymer dissolution , 2003 .
[26] Xiaoming Yang,et al. Monte Carlo simulation of process parameters in electron beam lithography for thick resist patterning , 2006 .
[27] Xiangdong Liu,et al. Monte-Carlo simulation of low-energy electron scattering in PMMA - using stopping powers from dielectric formalism , 2005 .
[28] M. Hatzakis,et al. Application of a new analytical technique of electron distribution calculations to the profile simulation of a high sensitivity negative electron‐beam resist , 1992 .
[29] M. A. Mohammad,et al. Interdependence of optimum exposure dose regimes and the kinetics of resist dissolution for electron beam nanolithography of polymethylmethacrylate , 2010 .
[30] Jabłoński,et al. Elastic electron backscattering from surfaces. , 1989, Physical review. B, Condensed matter.
[31] A. Neureuther,et al. Energy deposition and transfer in electron-beam lithography , 2001 .
[32] A. Mumtaz,et al. Influence of developer and development conditions on the behavior of high molecular weight electron beam resists , 2000 .
[33] Ioannis Raptis,et al. Electron beam lithography simulation for high resolution and high-density patterns , 2001 .
[34] D. Achilias,et al. A Review of Modeling of Diffusion Controlled Polymerization Reactions , 2007 .
[35] M. A. Mohammad,et al. Systematic study of the interdependence of exposure and development conditions and kinetic modelling for optimizing low-energy electron beam nanolithography , 2010 .
[36] S. Dew,et al. Simulation of the spatial distribution and molecular weight of polymethylmethacrylate fragments in electron beam lithography exposures , 2006 .
[37] Norihiko Samoto,et al. Theoretical study of the ultimate resolution in electron beam lithography by Monte Carlo simulation, including secondary electron generation: Energy dissipation profile in polymethylmethacrylate , 1983 .
[38] T. Everhart,et al. A semiempirical stopping‐power formula for use in microprobe analysis , 1978 .
[39] Martin C. Peckerar,et al. Modeling of electron elastic and inelastic scattering , 1996 .
[40] F. Brochard,et al. Polymer-Polymer Interdiffusion , 1986 .
[41] P. Rez,et al. Energy deposition in thin films calculated using electron transport theory , 1994 .
[42] Ioannis Raptis,et al. A fast electron beam lithography simulator based on the Boltzmann transport equation , 1996, IEEE Trans. Comput. Aided Des. Integr. Circuits Syst..