2019
DOI: 10.1364/oe.27.026989
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Decision making for the multi-armed bandit problem using lag synchronization of chaos in mutually coupled semiconductor lasers

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Cited by 29 publications
(13 citation statements)
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“…where Δ and Ω represent the step sizes of the threshold adjuster when the results of the selected slot machine are "hit" and "miss," respectively. We use a new definition of Δ and Ω [18] to avoid excessively large or small values (Δ = 1 and Ω = ( P1 + P2 )/(2 − ( P1 + P2 )) were used in [15,16]). Pi is the estimated hit probability for slot machine i (S i ) and is obtained as follows:…”
Section: Tug-of-war Methodsmentioning
confidence: 99%
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“…where Δ and Ω represent the step sizes of the threshold adjuster when the results of the selected slot machine are "hit" and "miss," respectively. We use a new definition of Δ and Ω [18] to avoid excessively large or small values (Δ = 1 and Ω = ( P1 + P2 )/(2 − ( P1 + P2 )) were used in [15,16]). Pi is the estimated hit probability for slot machine i (S i ) and is obtained as follows:…”
Section: Tug-of-war Methodsmentioning
confidence: 99%
“…The tug-of-war method provides faster decision making than software algorithms [7]. Recently, photonic implementations of the tug-of-war method have been demonstrated using quantum dots [11,12], single photons [13], entangled photons [14], and chaotic semiconductor lasers [15][16][17][18][19][20][21][22][23]. Furthermore, photonic decision making of the multi-armed bandit problem has been reported using chaotic temporal waveforms with a threshold [15][16][17], lag synchronization of chaos in coupled semiconductor lasers [18], laser network dynamics [19,20], and mode-switching dynamics in a ring-cavity laser [21].…”
Section: Introductionmentioning
confidence: 99%
“…Furthermore, mode competition dynamics in a ring–cavity semiconductor laser on a chip has been utilized to solve two-armed bandit problems (i.e., problems with two slot machines) 13 . The lag synchronization of chaos in mutually coupled semiconductor lasers has been used for decision making 14 , and this approach has been extended to laser networks with a large number of slot machines 15 , 16 . Furthermore, single 17 , 18 and entangled 19 21 photons have been utilized for photonic decision making.…”
Section: Introductionmentioning
confidence: 99%
“…By simply adjusting the operating conditions of the two lasers, including bias current, coupling strength, and detuning frequency, various dynamical behaviors can be induced, such as mutual injection locking, period-one (P1) dynamics, period-two (P2) dynamics, quasi-periodic dynamics, and chaos. The unique temporal and spectral features found in these dynamical behaviors have been proposed, respectively, to improve performance characteristics of existing technologies, such as enhancing the bandwidth of direct modulation [1][2][3][4][5] and suppressing nonlinear distortion due to direct modulation [6][7][8], or to provide alternatives for novel applications, such as tunable microwave generation [9][10][11][12], chaotic synchronization [13][14][15][16], reservoir computing [17][18][19], and decision making [20]. For these technological applications, the bias currents of the two lasers are, in general, adjusted independently and differently so that specific characteristics or functionalities are achieved.…”
Section: Introductionmentioning
confidence: 99%