METHOD AND SYSTEM FOR GENERATING A HIGH LASER POWER
20170324213 · 2017-11-09
Inventors
- Vincent KERMENE (AIXE SUR VIENNE, FR)
- Agnes DESFARGES-BERTHELEMOT (COUZEIX, FR)
- Paul ARMAND (LIMOGES, FR)
- Joel BENOIST (LIMOGES, FR)
- David KABEYA (LIMOGES, FR)
- Alain BARTHELEMY (LIMOGES, FR)
- David SABOURDY (ORLEANS, FR)
- Jean-Eucher Montagne (Orleans, FR)
Cpc classification
International classification
H01S3/13
ELECTRICITY
H01S3/23
ELECTRICITY
Abstract
According to the invention, a plurality of elementary laser beams (f.sub.i) are generated, the phases of which are adjusted by an electro-optical feedback loop (6, 7i, 8i, 9) implementing the matrix equation of a phase-contrast filtering device (6).
Claims
1. Method for generating a high laser power by means of a plurality of elementary laser beams (f.sub.i) having the same frequencies but having different phases, a method according to which: the relative phase (φ.sub.i) of each of said elementary laser beams (f.sub.i) is transformed into a light-intensity level (ΔI.sub.i) by a phase-contrast filtering applying a function matrix equation M; the light-intensity level (ΔI.sub.i) thus obtained for each of said elementary laser beams (f.sub.i) is transformed into a phase-correction value (−φ′.sub.i); and said phase-correction values (−φ′.sub.i) are respectively applied to the elementary laser beams (f.sub.i), characterised in that: a) laser beam portions (p.sub.i) are taken respectively from said elementary laser beams (f.sub.i), said laser beam portions (p.sub.i) constituting complex optical fields (A.sub.i) that have respectively the same relative phase (φ.sub.i) as the elementary laser beams (f.sub.i) from which they originate and wherein the set A that they form is subjected to phase-contrast filtering according to the matrix equation B=M.Math.A in order to form a set B of filtered complex optical fields (B.sub.i) corresponding to the filtered portions of the laser beam portions (p.sub.i); b) the intensities (a.sub.i) of the complex fields (A.sub.i) formed by said laser beam portions (p.sub.i) are determined before filtering; c) the intensities (b.sub.i) of the complex fields (B.sub.i) formed by said laser beam portions (p.sub.i) are determined after filtering; d) the ideal case is considered where all the relative phases (φ.sub.i) of the elementary laser beams (f.sub.i) are identical and where the complex set A becomes a pure real set A.sub.ideal solely formed from the intensities (a.sub.i) determined at step b) and the corresponding filtered set B.sub.ideal is calculated by means of the matrix equation B.sub.ideal=M.Math.A.sub.ideal, in order to determine the corresponding phases (θ.sub.i) of the filtered complex fields in this ideal case; e) the phases (θ.sub.i) calculated at step d) are attributed to the filtered complex fields (B.sub.i) in order to form a theoretical filtered set B.sub.t and a theoretical set A.sub.t is calculated before corresponding filtering by the inverse matrix equation A.sub.t=M.sup.−1.B.sub.t, in order to determine the phases (φ′.sub.i) of the complex optical fields constituting this theoretical set A.sub.t before filtering; and f) the sign of said phases (φ′.sub.i) of the theoretical set A.sub.t is reversed and these reversed-sign phases (−φ′.sub.i) are used as phase-correction values.
2. Method according to claim 1, characterised in that steps c), d), e) and f) are reiterated until a desired level of cophasing of said elementary laser beams (f.sub.i) is obtained.
3. Method according to claim 1, characterised in that steps c), d), e) and are performed continuously in order to compensate continuously for any phase defects produced by disturbances.
4. Method according to claim 1, characterised in that the intensities (a.sub.i) of the complex fields (A.sub.i) formed by said laser beam portions (p.sub.i) before filtering are determined continuously.
5. Method according to claim 1, characterised in that the intensities (a.sub.i) of the complex fields (A.sub.i) formed by said laser beam portions (p.sub.i) before filtering are determined during a prior operation.
6. Method according to claim 1, characterised in that said elementary laser beams (f.sub.i) are amplified before said laser beam portions (p.sub.i) are taken.
7. Method according to claim 6, characterised in that said elementary laser beams (f.sub.i) result from the division of a master laser beam (F.sub.m).
8. Method according to claim 1, characterised in that the phase-correction values are weighted by a multiplying coefficient greater than or equal to 1.
9. System for generating a high laser power by means of a plurality of elementary beams f.sub.i having the same frequencies, but having different phases, this system comprising: a phase-contrast filtering device (6) transforming, in accordance with a matrix equation M, the relative phases (φi) of said elementary beams into light-intensity levels (ΔI.sub.i); means (9) for transforming said light-intensity levels (ΔI.sub.i) into phase-correction values (−φ′.sub.i); and phase modulators (10.i) for applying said phase-correction values (−φ′.sub.i) to said elementary laser beams (f.sub.i), characterised: in that it comprises beam-division means (4.i) for taking laser beam portions (p.sub.i) from said elementary laser beams (f.sub.i); in that the phase-contrast filtering device (6) is placed on the path of said laser beam portions (p.sub.i); in that it comprises detection means (7.i and 8.i) for detecting the intensity of said laser beam portions (p.sub.i) respectively upstream and downstream of said phase-contrast filtering device (6); and in that it comprises computing means (9) connected to said detection means (7.i and 8.i), computing the phases ((p′.sub.i) of the complex optical fields constituting a theoretical set A.sub.t before filtering and by reversing the sign thereof, and applying the reversed-sign phases (−φ′.sub.i) as phase-correction values to said phase modulators (10.i).
10. System according to claim 9, characterised in that it comprises means (3.i) for amplifying the elementary laser beams (f.sub.i) and in that said amplification means (3.i) are placed between said phase modulators (10.i) and said beam division means (4.i) taking said laser beam portions (p.sub.i).
11. System according to claim 10, characterised in that it comprises an oscillator (1) generating a master laser beam (F.sub.m) and a laser beam divider (2) generating said elementary laser beams (f.sub.i) from said master laser beam (F.sub.m).
Description
[0035] The figures of the accompanying drawing will give a clear understanding as to how the invention can be implemented. In these figures, identical references designate similar elements.
[0036]
[0037]
[0038]
[0039]
[0040] The laser system according to the present invention shown schematically in
[0041] After amplification by respective amplifiers 3.i, the elementary laser beams f, pass through dividers 4.i without phase shift, which firstly allow most of said elementary beams f.sub.i to pass as far as the respective exits 5.i of said laser system, and secondly take respectively laser beam portions p.sub.i from said elementary laser beams f.sub.i.
[0042] In accordance with the present invention, the laser system of
[0048] As depicted in
[0049] The phase-contrast optical-filtering system 6 makes it possible to display the spatial frequency spectrum of the laser beam portions p.sub.i on the optical filter 12, the structure of which is depicted more precisely by
[0050] As depicted by
[0053] The lower layer 13, which carries out the required phase shifting, can be formed by a glass plate of high optical quality, etched on its central part. The upper layer 14, which participates in the partial attenuation of the amplitude of each elementary laser beam (solely the peripheral part of said beam) may for its part be formed by a suitable deposition of dielectric layers.
[0054] In a variant, the filter 12 may be formed from a single layer, the form and extent of which are similar to those of the lower layer 13, and the optical properties of which are suitable for both attenuating and phase-shifting each elementary beam. For this purpose a suitable dielectric treatment may for example be carried out.
[0055] The optical filter 12 thus makes it possible: [0056] as illustrated by
[0058] From the above, it will easily be understood that: [0059] the various portions of the laser beam p.sub.i, upstream of the filter 6 (that is to say before filtering), constitute a set A of n complex optical fields A.sub.i having relative phases φ.sub.i identical respectively to those of the elementary laser beams f.sub.i and an intensity a.sub.i; [0060] the various laser beam portions p.sub.i downstream of the filter 6 (that is to say after filtering) constitute a set B of n complex optical fields B.sub.i having light-intensity levels b.sub.i respectively representing said relative phases φ.sub.i, and [0061] the phase-contrast filtering system 6 establishes a matrix equation between the set A of complex optical fields A.sub.i and the set B of complex optical fields B.sub.i, this matrix equation being defined by a complex matrix M, known through construction of said filtering system 6 and integrated in the computer 9, so that the filtered complex fields B.sub.i are deduced from the complex fields A.sub.i by the matrix product B=M.A.
[0062] The photodiodes 7.i, through prior measurements or continuous measurements, send the square of the moduli of the complex fields A.sub.i to the computer 9, which therefore knows the intensities a.sub.i of the laser beam portions p.sub.i before filtering.
[0063] Knowing these intensities a.sub.i and taking into account the fact that the aim sought by the cophasing is that all the phases φ.sub.i should be equal, the ideal pure real set A.sub.ideal, which is then known, is considered. For this ideal set A.sub.ideal, the computer 9 can then compute the ideal filtered field B.sub.ideal by means of the matrix product B.sub.ideal=MA.sub.ideal and will deduce therefrom the moduli and the phases θ.sub.i of the corresponding filtered complex fields.
[0064] Moreover, the photodiodes 8.i send the square of the moduli of the complex fields B.sub.i to the computer 9, which therefore knows the intensities b.sub.i of the laser beam portions p.sub.i after filtering.
[0065] In accordance with the present invention, the computer 9 allocates the phases θ.sub.i of the ideal set B.sub.ideal to these complex fields B.sub.i of known intensities b.sub.i in order to form a theoretical filtered complex set B.sub.t and computes the complex theoretical set A.sub.t before corresponding filtering by the inverse matrix product A.sub.t=M.sup.−1.B.sub.t. This computation therefore makes it possible to determine the phases φ′.sub.i of the complex optical fields constituting the theoretical set A.sub.t.
[0066] The computer 9 reverses the sign of the phases φ′.sub.i and applies respectively phase-correction values −φ′.sub.i to the phase modulators 10.i.
[0067] With this last step modifying the measurements of the intensities b.sub.i made after filtering, the steps of measuring the moduli b.sub.i, of computing A.sub.t=M.sup.−.B.sub.t and of applying the phase-correction values −φ′.sub.i are repeated until a desired cophasing level is obtained.
[0068] In a variant, these steps may be performed continuously in order to compensate continuously for any phase defects produced by disturbances.
[0069] All the exits 5.i of the laser system in
[0070] In a variant, it is possible, in a known fashion, to provide a combination device (not shown) to which the elementary laser beams f.sub.i appearing at the exits 5.i are sent, and which is able to combine said elementary laser beams f.sub.i in order to form a single laser beam with high power and brightness.
[0071] In a variant also, it is possible to allocate a weighting coefficient γ (a positive real number greater than or equal to 1) to the phase-correction values by applying a correction γ.(−Φ′.sub.i) to the phase modulators 10.i in order to optimise the cophasing speed.