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All papers authored by António Bravo

This paper was not found in any repository; the policy of its publisher is unknown or unclear.

2015 João F. Alves, António Bravo

ORCID

, Henrique M. Oliveira

Kneading determinants of infinite order linear recurrences

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This paper was not found in any repository; the policy of its publisher is unknown or unclear.

2014 João F. Alves, António Bravo

ORCID

, Henrique M. Oliveira

Population dynamics with infinite Leslie matrices: finite time properties

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This paper was not found in any repository; the policy of its publisher is unknown or unclear.

M. Amélia Bastos, António Bravo

ORCID

, Yuri I. Karlovich, Ilya M. Spitkovsky

On the Factorization of Some Block Triangular Almost Periodic Matrix Functions

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This paper was not found in any repository; the policy of its publisher is unknown or unclear.

António Bravo

ORCID

On the generating functions of a periodic infinite order linear recurrence,

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This paper was not found in any repository; the policy of its publisher is unknown or unclear.

2011 M. A. Bastos, A. Bravo

ORCID

, Y. U. I. Karlovich, I. M. Spitkovsky

Constructive factorization of some almost periodic triangular matrix functions with a quadrinomial off diagonal entry

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This paper was not found in any repository; the policy of its publisher is unknown or unclear.

2004 Maria Amélia Bastos, António Bravo

ORCID

, Yuri Karlovich

Symbol calculus and Fredholmness for a Banach algebra of convolution type operators with slowly oscillating and piecewise continuous data

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This paper was not found in any repository; the policy of its publisher is unknown or unclear.

Maria Amélia Bastos, António Bravo

ORCID

, Yuri I. Karlovich

Convolution Type Operators with Symbols Generated by Slowly Oscillating and Piecewise Continuous Matrix Functions

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This paper was not found in any repository; the policy of its publisher is unknown or unclear.

2003 M. Amélia Bastos, António Bravo

ORCID

, Yuri Karlovich

Singular Integral Operators with Piecewise Almost Periodic Coefficients and Carleman Shift

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