Use of Monte Carlo computation in benchmarking radiotherapy treatment planning system algorithms.
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A W Seaby | R D Lewis | A. W. Seaby | C J Evans | S J Ryde | D A Hancock | D. Hancock | S. Ryde | C. Evans | R. Lewis
[1] W D Renner,et al. An algorithm for design of beam compensators. , 1989, International journal of radiation oncology, biology, physics.
[2] R. Timmerman,et al. Two-dimensional film dosimetry application in heterogeneous materials exposed to megavoltage photon beams. , 1997, Medical physics.
[3] J. Cunningham,et al. The validity of the density scaling method in primary electron transport for photon and electron beams. , 1990, Medical physics.
[4] E. Mok,et al. A photon dose distribution model employing convolution calculations. , 1985, Medical physics.
[5] P J Keall,et al. Modelling clinical accelerator beams: a review. , 1996, Australasian physical & engineering sciences in medicine.
[6] J. E. O'Connor. The variation of scattered x-rays with density in an irradiated body. , 1957, Physics in medicine and biology.
[7] P. Andreo. Monte Carlo techniques in medical radiation physics. , 1991, Physics in medicine and biology.
[8] C. Chui,et al. A patient-specific Monte Carlo dose-calculation method for photon beams. , 1998, Medical physics.
[9] A. Cormack,et al. A problem in rotation therapy with X rays. , 1987, International journal of radiation oncology, biology, physics.
[10] R. P. Parker,et al. The direct use of CT numbers in radiotherapy dosage calculations for inhomogeneous media. , 1979 .
[11] A. Brahme,et al. Calculation and application of point spread functions for treatment planning with high energy photon beams. , 1987, Acta oncologica.
[12] M R Sontag,et al. Corrections to absorbed dose calculations for tissue inhomogeneities. , 1977, Medical physics.
[13] C J Evans,et al. An MCNP-based model of a linear accelerator x-ray beam. , 1999, Physics in medicine and biology.
[14] R. Cormack,et al. A problem in rotation therapy with X-rays: dose distributions with an axis of symmetry. , 1987, International journal of radiation oncology, biology, physics.
[15] J Milan,et al. The storage and manipulation of radiation dose data in a small digital computer. , 1974, The British journal of radiology.
[16] A. Ahnesjö,et al. Dose calculations for external photon beams in radiotherapy. , 1999, Physics in medicine and biology.
[17] N. Barth,et al. An inverse problem in radiation therapy. , 1990, International journal of radiation oncology, biology, physics.
[18] D E Raeside,et al. Monte Carlo principles and applications. , 1976, Physics in medicine and biology.
[19] P. Storchi,et al. Calculation models for determining the absorbed dose in water phantoms in off-axis planes of rectangular fields of open and wedged photon beams. , 1995, Physics in medicine and biology.
[20] J C Gore,et al. Radiation therapy dosimetry using magnetic resonance imaging of polymer gels. , 1996, Medical physics.
[21] R. Mohan,et al. Differential pencil beam dose computation model for photons. , 1986, Medical physics.
[22] M R Sontag,et al. The equivalent tissue-air ratio method for making absorbed dose calculations in a heterogeneous medium. , 1978, Radiology.
[23] P. Keall,et al. Superposition dose calculation incorporating Monte Carlo generated electron track kernels. , 1996, Medical physics.
[24] A. Ahnesjö,et al. A pencil beam model for photon dose calculation. , 1992, Medical physics.
[25] J. Battista,et al. A convolution method of calculating dose for 15-MV x rays. , 1985, Medical physics.
[26] J. Gore,et al. Radiation dose distributions in three dimensions from tomographic optical density scanning of polymer gels: I. Development of an optical scanner. , 1996, Physics in medicine and biology.
[27] J. F. Briesmeister. MCNP-A General Monte Carlo N-Particle Transport Code , 1993 .