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Results: 1-20 |
Results: 20
Convergence to periodic solutions
Authors: Amleh, AM Ladas, G
Citation: Am. Amleh et G. Ladas, Convergence to periodic solutions, J DIF EQ AP, 7(4), 2001, pp. 621-631
Progress report on open problems and conjectures
Authors: Ladas, G
Citation: G. Ladas, Progress report on open problems and conjectures, J DIF EQ AP, 7(4), 2001, pp. 633-633
Open problems and conjectures
Authors: Camouzis, E De Vault, R Ladas, G
Citation: E. Camouzis et al., Open problems and conjectures, J DIF EQ AP, 7(3), 2001, pp. 477-482
A rational difference equation
Authors: Kulenovic, MRS Ladas, G Prokup, NR
Citation: Mrs. Kulenovic et al., A rational difference equation, COMPUT MATH, 41(5-6), 2001, pp. 671-678
On the recursive sequence x(n+1)=(alpha x(n)+beta x(n-1))/(A+x(n))
Authors: Kulenovic, MRS Ladas, G Prokup, NR
Citation: Mrs. Kulenovic et al., On the recursive sequence x(n+1)=(alpha x(n)+beta x(n-1))/(A+x(n)), J DIF EQ AP, 6(5), 2000, pp. 563-576
On period two solutions of - x(n+1)=alpha+beta x(n)+gamma x(n-1)/A+Bx(n)+Cx(n-1)
Authors: Kulenovic, MRS Ladas, G
Citation: Mrs. Kulenovic et G. Ladas, On period two solutions of - x(n+1)=alpha+beta x(n)+gamma x(n-1)/A+Bx(n)+Cx(n-1), J DIF EQ AP, 6(5), 2000, pp. 641-646
On the recursive sequence x(n+1)=A/x(n)x(n)(-1)+(1/x(n-3)x(n-4))
Authors: DeVault, R Ladas, G Schultz, SW
Citation: R. Devault et al., On the recursive sequence x(n+1)=A/x(n)x(n)(-1)+(1/x(n-3)x(n-4)), J DIF EQ AP, 6(4), 2000, pp. 481-483
Progress report on open problems and conjectures
Authors: Ladas, G
Citation: G. Ladas, Progress report on open problems and conjectures, J DIF EQ AP, 6(2), 2000, pp. 245-246
Open problems and conjectures
Authors: DeVault, R Galminas, L Janowski, EJ Ladas, G
Citation: R. Devault et al., Open problems and conjectures, J DIF EQ AP, 6(1), 2000, pp. 121-125
The long-term morbidity of pleuroperitoneal shunts in the management of recurrent malignant effusions
Authors: Genc, O Petrou, M Ladas, G Goldstraw, P
Citation: O. Genc et al., The long-term morbidity of pleuroperitoneal shunts in the management of recurrent malignant effusions, EUR J CAR-T, 18(2), 2000, pp. 143-146
On the recursive sequence y(n+1)=(p+y(n-1))/(qy(n)+y(n-1))
Authors: Kosmala, WA Kulenovic, MRS Ladas, G Teixeira, CT
Citation: Wa. Kosmala et al., On the recursive sequence y(n+1)=(p+y(n-1))/(qy(n)+y(n-1)), J MATH ANAL, 251(2), 2000, pp. 571-586
A global convergence result with applications to periodic solutions
Authors: El-Metwally, H Grove, EA Ladas, G
Citation: H. El-metwally et al., A global convergence result with applications to periodic solutions, J MATH ANAL, 245(1), 2000, pp. 161-170
On a class of difference equations with strong negative feedback
Authors: Amleh, AM Kruse, N Ladas, G
Citation: Am. Amleh et al., On a class of difference equations with strong negative feedback, J DIF EQ AP, 5(6), 1999, pp. 497-515
Open problems and conjectures
Authors: Ladas, G
Citation: G. Ladas, Open problems and conjectures, J DIF EQ AP, 5(4-5), 1999, pp. 491-494
Global attractivity and convergence to a two-cycle in a difference equation
Authors: Franke, JE Hoag, JT Ladas, G
Citation: Je. Franke et al., Global attractivity and convergence to a two-cycle in a difference equation, J DIF EQ AP, 5(2), 1999, pp. 203-209
Open problems and conjectures
Authors: Ladas, G
Citation: G. Ladas, Open problems and conjectures, J DIF EQ AP, 5(2), 1999, pp. 211-215
On the recursive sequence x(n+1)=alpha+x(n-1)/x(n)
Authors: Amleh, AM Grove, EA Ladas, G Georgiou, DA
Citation: Am. Amleh et al., On the recursive sequence x(n+1)=alpha+x(n-1)/x(n), J MATH ANAL, 233(2), 1999, pp. 790-798
Anterior cervical-transsternal approach for resection of benign tumors at the thoracic inlet
Authors: Ladas, G Rhys-Evans, PH Goldstraw, P
Citation: G. Ladas et al., Anterior cervical-transsternal approach for resection of benign tumors at the thoracic inlet, ANN THORAC, 67(3), 1999, pp. 785-789
Open problems and conjectures
Authors: Ladas, G
Citation: G. Ladas, Open problems and conjectures, J DIF EQ AP, 4(5), 1998, pp. 497-499
A difference equation with eventually periodic solutions
Authors: Amleh, AM Hoag, J Ladas, G
Citation: Am. Amleh et al., A difference equation with eventually periodic solutions, COMPUT MATH, 36(10-12), 1998, pp. 401-404
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