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The role of initial tumor biomass size in a mathematical model of periodically pulsed chemotherapy

Computers & mathematics with applications (1987), 2011-05, Vol.61 (10), p.3117-3127

2011

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PERIODICALLY PULSED IMMUNOTHERAPY IN A MATHEMATICAL MODEL OF TUMOR-IMMUNE INTERACTION

International journal of bifurcation and chaos in applied sciences and engineering, 2013-04, Vol.23 (4), p.1350068

2013

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The dynamics of an intraguild predation model with prey switching

AIP Conference Proceedings, 2018, Vol.1978 (1)

2018

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The range of the iterated matrix adjoint operator

Computers & mathematics with applications (1987), 2001, Vol.41 (1), p.97-102

2001

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Mathematical Analysis of a Class of Surface-Tension Driven Flows

Advances in research, 2016-01, Vol.6 (3), p.1-8

2016

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On the Elliptic Equations $\Delta u = K(x)u^\sigma$ and $\Delta u = K(x)e^{2u}

Transactions of the American Mathematical Society, 1987-12, Vol.304 (2), p.639-668

1987

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On the Elliptic Equations Δu = K(x)u σ and Δu = K(x)e 2u

Transactions of the American Mathematical Society, 1987-12, Vol.304 (2), p.639

1987

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On the elliptic equations Δu=K(x)u0 and Δu=K(x)e2u

Transactions of the American Mathematical Society, 1987, Vol.304 (2), p.639-668

1987

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On the elliptic equations Δ = ( ) ^{ } and Δ = ( ) ^{2 }

Transactions of the American Mathematical Society, 1987-01, Vol.304 (2), p.639-668

1987

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THE GLOBAL BIFURCATION PHENOMENA OF v″(x) + q(x) sin v(x) = 0, v′(0) = 0; v(K) = α – π (PART I)

Chinese journal of mathematics (Taipei, Taiwan), 1996-09, Vol.24 (3), p.285-295

1996

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Examples of Solution for Semilinear Elliptic Equations

Chinese journal of mathematics (Taipei, Taiwan), 1987-03, Vol.15 (1), p.43-59

1987

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The role of initial tumor biomass size in a mathematical model of periodically pulsed chemotherapy

PERIODICALLY PULSED IMMUNOTHERAPY IN A MATHEMATICAL MODEL OF TUMOR-IMMUNE INTERACTION

The dynamics of an intraguild predation model with prey switching

The range of the iterated matrix adjoint operator

Mathematical Analysis of a Class of Surface-Tension Driven Flows

On the Elliptic Equations $\Delta u = K(x)u^\sigma$ and $\Delta u = K(x)e^{2u}

On the Elliptic Equations Δu = K(x)u σ and Δu = K(x)e 2u

On the elliptic equations Δu=K(x)u0 and Δu=K(x)e2u

On the elliptic equations Δ = ( ) ^{ } and Δ = ( ) ^{2 }

THE GLOBAL BIFURCATION PHENOMENA OF v″(x) + q(x) sin v(x) = 0, v′(0) = 0; v(K) = α – π (PART I)

Examples of Solution for Semilinear Elliptic Equations

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