연구동향 분석

물 표면 시뮬레이션을 위한 보존적 USCIP법

전세종 송오영 2019년

논문상세정보
인용/피인용
' 물 표면 시뮬레이션을 위한 보존적 USCIP법' 의 주제별 논문영향력
논문영향력 선정 방법
논문영향력 요약
주제
  • CIP법
  • cip
  • fluid simulation
  • physical based animation
  • shallow water equation
  • 물리 기반 애니메이션
  • 유체시뮬레이션
  • 천수방정식
동일주제 총논문수 논문피인용 총횟수 주제별 논문영향력의 평균
97 0

0.0%

' 물 표면 시뮬레이션을 위한 보존적 USCIP법' 의 참고문헌

  • eWave : Using an Exponential Solver on the iWave Problem
  • Wave particles
    C. Yuksel [2007]
  • Water Wave Packets
    S. Jeschke [2017]
  • The cubic interpolated pseudo particle mothod(cip): Application to nonlinear and multi-dimensional hyperbolic equations
    H. Takewaki [1987]
  • Stable but Nondissipative Water
    O. -y. Song [2005]
  • Stable Fluids
    J. Stam [1999]
  • Solving the shallow water equations using 2D SPH particles for interactive applications
    H. Lee [2010]
  • Real-time Breaking Waves for Shallow Water Simulations
    N. Thuerey [2007]
  • Rapid, stable fluid dynamics for computer graphics
    M. Kass [1990]
  • On the solution of nonlinear hyperbolic differential equations by finite differences
    R. Courant [1952]
  • Level set methods and dynamic implicit surfaces
    S. Osher [2002]
  • Exactly conservative semi-lagrangian scheme for multi-dimensional hyperbolic equations with directional splitting technique
    T. Nakamura [2001]
  • Empirical Directional Wave Spectra for Computer Graphics
  • Efficient simulation of large bodies of water by coupling two and three dimensional techniques
    G. Irving [2006]
  • Dynamic simulation of splashing fluids
  • Cubic interpolated pseudoparticle mothod(cip)for solving hyperbolic type equations
    H. Takewaki [1985]
  • Conservative semi-lagrangian cip technique for the shallow water equations
    T. Yabe [2010]
  • An introduction to SPH
  • An exactly conservative semi-lagrangian scheme(cip-csl)in one dimension
    T. Yabe [2001]
  • A universal solver for hyperbolic equations by cubic polynomial interpolation ii. two- and three dimensional solvers
    T. Yabe [1991]
  • A universal solver for hyperbolic equations by cubic polynomial interpolation i. one-dimensional solver
    T. Yabe [1991]
  • A numerically efficient and stable algorithm for animating water waves
  • A Semi-Lagrangian CIP Fluid Solver without Dimensional Splitting
    D. Kim [2008]