From: Time Delay Control for Two van der Pol Oscillators Date of download: 10/6/2017 Copyright © ASME. All rights reserved. From: Time Delay Control for Two van der Pol Oscillators J. Comput. Nonlinear Dynam. 2010;6(1):011016-011016-7. doi:10.1115/1.4002390 Figure Legend: Stability chart in the plane (α,ρ) for the nonlinear model system with the parameter values C=0.06, D=2.3, E=0.78, F=0.01, σ=−0.04, Ω=1, and T=π/4. Note that A and B are not constant because for a specific value in the plane (α,ρ), A and B are calculated from Eqs. . The phase varies from 0 to 2π and the response from 0 to 0.4. White (black) regions stand for stable (unstable) solutions.

From: Time Delay Control for Two van der Pol Oscillators Date of download: 10/6/2017 Copyright © ASME. All rights reserved. From: Time Delay Control for Two van der Pol Oscillators J. Comput. Nonlinear Dynam. 2010;6(1):011016-011016-7. doi:10.1115/1.4002390 Figure Legend: Stability chart in the plane (α,ρ) for the nonlinear model system with the parameter values C=0.2, D=1.0, E=0.78, F=0.01, σ=−0.04, Ω=1, and T=π/4. Note that A and B are not constant because for a specific value in the plane (α,ρ), A and B are calculated from Eqs. . The phase varies from 0 to 2π and the response from 0 to 0.4. White (black) regions stand for stable (unstable) solutions.

From: Time Delay Control for Two van der Pol Oscillators Date of download: 10/6/2017 Copyright © ASME. All rights reserved. From: Time Delay Control for Two van der Pol Oscillators J. Comput. Nonlinear Dynam. 2010;6(1):011016-011016-7. doi:10.1115/1.4002390 Figure Legend: Stability chart in the plane (α,ρ) for the nonlinear model system with the parameter values C=0.06, D=1.0, E=0.78, F=0.01, σ=−0.04, Ω=1, and T=π/4. Note that A and B are not constant because for a specific value in the plane (α,ρ), A and B are calculated from Eqs. . The phase varies from 0 to π and the response from 0 to 0.4. White (black) regions stand for stable (unstable) solutions.

From: Time Delay Control for Two van der Pol Oscillators Date of download: 10/6/2017 Copyright © ASME. All rights reserved. From: Time Delay Control for Two van der Pol Oscillators J. Comput. Nonlinear Dynam. 2010;6(1):011016-011016-7. doi:10.1115/1.4002390 Figure Legend: Stability chart in the plane (α,ρ) for the nonlinear model system with the parameter values C=0.06, D=1.0, E=0.78, F=0.1, σ=−0.04, Ω=1, and T=π/4. Note that A and B are not constant because for a specific value in the plane (α,ρ), A and B are calculated from Eqs. . The phase varies from 0 to π and the response from 0 to 0.4. White (black) regions stand for stable (unstable) solutions.

From: Time Delay Control for Two van der Pol Oscillators Date of download: 10/6/2017 Copyright © ASME. All rights reserved. From: Time Delay Control for Two van der Pol Oscillators J. Comput. Nonlinear Dynam. 2010;6(1):011016-011016-7. doi:10.1115/1.4002390 Figure Legend: Stability chart in the plane (α,ρ) for the nonlinear model system with the parameter values C=0.06, D=2.3, E=0.78, F=0.01, σ=−0.04, Ω=1, and T=π/4. Note that A and B are not constant because for a specific value in the plane (α,ρ), A and B are calculated from Eqs. . The phase varies from 0 to π and the response from 0 to 0.4. White (black) regions stand for stable (unstable) solutions.

From: Time Delay Control for Two van der Pol Oscillators Date of download: 10/6/2017 Copyright © ASME. All rights reserved. From: Time Delay Control for Two van der Pol Oscillators J. Comput. Nonlinear Dynam. 2010;6(1):011016-011016-7. doi:10.1115/1.4002390 Figure Legend: Stability chart in the plane (α,ρ) for the nonlinear model system with the parameter values C=0.06, D=1.0, E=0.78, F=0.1, σ=−0.04, Ω=1, and T=π/4. Note that A and B are not constant because for a specific value in the plane (α,ρ), A and B are calculated from Eqs. . The phase varies from 0 to 2π and the response from 0 to 0.4. White (black) regions stand for stable (unstable) solutions.