2014
DOI: 10.1364/ol.39.001022
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Role of cavity degeneracy for high-order mode excitation in end-pumped solid-state lasers

Abstract: The possibility of exciting laser modes such as Laguerre-Gaussian (LG) or Ince-Gaussian (IG) modes is discussed on the basis of a gain-matching integral. We reach the conclusion that, using tight pumping and away from degeneracy regions, only the IG(n,n)(e) modes can be excited. Furthermore, pure high-order modes with circular or elliptical nodal lines can never be excited. Only an approximation of such modes, which we call quasi-IG or quasi-LG modes, can be observed and only when the cavity is partially degen… Show more

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Cited by 22 publications
(15 citation statements)
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“…But an important aspect of our concept is that the intensity profile of the mode at the gain end should match as closely as possible to the gain profile. It is known that the overlap between the mode and the gain has a significant influence on the mode competition [40], since gain is the complement to loss inside lasers; that is to say, as the cavity lases when gain equals loss, increasing one is tantamount to decreasing the other. This overlap can be described by…”
Section: Concept and Simulationsmentioning
confidence: 99%
“…But an important aspect of our concept is that the intensity profile of the mode at the gain end should match as closely as possible to the gain profile. It is known that the overlap between the mode and the gain has a significant influence on the mode competition [40], since gain is the complement to loss inside lasers; that is to say, as the cavity lases when gain equals loss, increasing one is tantamount to decreasing the other. This overlap can be described by…”
Section: Concept and Simulationsmentioning
confidence: 99%
“…An alternative approach to selecting the desired mode is by shaping the pump light to be annular [31]. This forces the laser to oscillate in an annular profile by gain shaping [22] rather than loss shaping-the complement of the spot-defect approach. A similar mechanism has been employed in a double resonator configuration where the gain is controlled to select the desired mode [32].…”
Section: Oam Mode Generation (A) Scalar Modesmentioning
confidence: 99%
“…As they lase with very little spatial overlap (≈ 15%), we can understand the mechanism that leads to the incoherent sum: the odd and even petal-like modes are lasing almost independently of one another. Thus, despite the degeneracy in longitudinal mode frequency and Gouy phase shift (opposite signed modes have the same frequencies and phase shifts) of the pure azimuthal modes, it is possible, and perhaps even likely, that incoherent superpositions may lase [21] unless very careful attention is paid to the mode-selecting mechanism as well as the gain matching conditions [22].…”
Section: Defining Oam Cavity Modesmentioning
confidence: 99%
“…[7][8][9] This approach is mode selective but not polarization selective, yet both are required in order to produce the vector-vortex modes. 1(e) and 1(f), respectively.…”
Section: Definitions and Conceptmentioning
confidence: 99%