J/MNRAS/500/859ivo://CDS.VizieR/J/MNRAS/500/859doi:10.26093/cds/vizier.75000859CDSMoews B.Schmitz M.A.Lawler A.J.Zuntz J.Malz A.I.de Souza R.S.,Vilalta R.Krone-Martins A.Ishida E.E.O.COIN Collaboration2024-08-21T20:16:57Z2021-04-16T09:47:48ZCDS support team

CDS, Observatoire de Strasbourg, 11 rue de l'Universite, F-67000 Strasbourg, France

cds-question@unistra.frgravitational-lensingastrometryCosmic voids and their corresponding redshift-aggregated projections of mass densities, known as troughs, play an important role in our attempt to model the large-scale structure of the Universe. Understanding these structures leads to tests comparing the standard model with alternative cosmologies, constraints on the dark energy equation of state, and provides evidence to differentiate among gravitational theories. In this paper, we extend the subspace-constrained mean shift algorithm, a recently introduced method to estimate density ridges, and apply it to 2D weak-lensing mass density maps from the Dark Energy Survey Y1 data release to identify curvilinear filamentary structures. We compare the obtained ridges with previous approaches to extract trough structure in the same data, and apply curvelets as an alternative wavelet-based method to constrain densities. We then invoke the Wasserstein distance between noisy and noiseless simulations to validate the denoising capabilities of our method. Our results demonstrate the viability of ridge estimation as a precursor for denoising weak lensing quantities to recover the large-scale structure, paving the way for a more versatile and effective search for troughs.2021MNRAS.500..859Mhttps://cdsarc.cds.unistra.fr/viz-bin/cat/J/MNRAS/500/859CatalogResearchIsServedByTAP VizieR generic serviceIsServedByConesearch servicehttps://cds.unistra.fr/vizier-org/licences_vizier.htmlhttps://vizier.cds.unistra.fr/viz-bin/VizieR-2?-source=J/MNRAS/500/859https://vizier.iucaa.in/viz-bin/VizieR-2?-source=J/MNRAS/500/859http://vizieridia.saao.ac.za/viz-bin/VizieR-2?-source=J/MNRAS/500/859https://vizier.cds.unistra.fr/viz-bin/votable?-source=J/MNRAS/500/859https://vizier.iucaa.in/viz-bin/votable?-source=J/MNRAS/500/859http://vizieridia.saao.ac.za/viz-bin/votable?-source=J/MNRAS/500/859GETtext/xml+votablehttps://tapvizier.cds.unistra.fr/TAPVizieR/tapCone search capability for table J/MNRAS/500/859/desridge (Positions of the points defining the discretization of the ridge)https://vizier.cds.unistra.fr/viz-bin/conesearch/J/MNRAS/500/859/desridge?https://vizier.iucaa.in/viz-bin/conesearch/J/MNRAS/500/859/desridge?http://vizieridia.saao.ac.za/viz-bin/conesearch/J/MNRAS/500/859/desridge?GETtext/xml+votable180.050000true345.87918-45.142130.0055555555555555564/2442 5/8319 8382-8383 8391 8398 8402 8404-8405 8410 8412 8421 8427 8433 8437-8438 8442-8443 8467 8469-8470 8472 8485 8499 8504 8507-8508 8518 8520 8525 8538 8546 8581 8592 8596 8719 8724 8728 8730 8739-8740 8746 8752 8760 8763-8766 8771 8792 8800-8802 8805 8832 8834-8835 8839 8841 8843 8847 8850-8851 8867 8872-8874 9857 9865 11390-11391 11475 11480 11485 11494 11498 11532 11547-11548 11553 11555-11556 11565 11571 11585-11586 11594 11600 11604 11618 11840 6/20481 20483-20484 20489 33247 33255 33260-33261 33263 33267-33270 33272 33274-33275 33495 33499 33501-33503 33515 33517-33519 33521 33523-33524 33526-33527 33561 33575 33580-33582 33585 33587-33588 33590-33591 33596 33598-33600 33602 33605-33607 33612 33614 33625 33627-33628 33630-33631 33633-33636 33638-33639 33644-33646 33653 33655 33657 33659-33662 33664 33666-33668 33670-33671 33673 33676-33678 33680 33682-33683 33690-33691 33693-33695 33700 33702 33706-33707 33713 33715-33716 33721-33726 33736-33737 33740-33741 33743-33745 33756-33757 33765-33767 33777 33779 33782 33785-33789 33791 33823 33839 33847 33849-33854 33861-33863 33865-33866 33872 33884 33886-33887 33892 33894 33900-33901 33903 33905 33909 33911-33912 33914-33915 33917-33919 33924 33926 33929-33933 33935 33937 33939 33945-33948 33950-33953 33955-33958 33961-33963 33968-33970 33972-33973 33976-33977 33979-33982 33985-33990 33994-33995 34002-34006 34009-34011 34014-34015 34020-34022 34024-34026 34036-34037 34039-34040 34046-34047 34050-34053 34055 34064 34066-34067 34069-34071 34076 34078-34079 34084-34085 34087 34093 34095-34096 34098-34099 34105-34106 34109 34112 34114-34118 34121-34124 34126 34129 34132 34136-34138 34140-34142 34145 34148 34156-34157 34161-34164 34176-34177 34180-34181 34183 34188-34190 34192-34193 34196-34197 34199-34201 34203 34205 34210 34214-34216 34218 34225-34227 34230 34236 34240-34242 34248 34304-34306 34308-34309 34314-34315 34318-34321 34330-34334 34336-34337 34339 34342-34343 34348-34349 34351 34353-34355 34359-34362 34366 34372-34373 34377 34381 34389-34392 34394-34396 34398 34402-34403 34405 34409 34411 34413-34416 34420 34434 34437-34441 34443-34444 34446-34447 34455 34457-34461 34465-34468 34470 34472-34473 34475 34477 34480 34482 34488 34496-34498 34560 34562 34844 34846-34847 34855 34861-34863 34865-34868 34870 34873 34875 34881 34883-34884 34886 34888-34890 34892 34894-34895 34902-34905 34907-34909 34917 34925-34929 34931 34937-34940 34942 34947-34948 34950 34953 34964 34966-34969 34971-34973 34978-34981 34983 34989 34991 34993-34996 34998-35000 35002-35006 35012 35016-35018 35023-35024 35026 35028 35030-35032 35034 35037 35039 35044-35045 35048-35050 35068-35069 35071-35072 35074-35077 35079-35081 35083 35089-35091 35096-35097 35099-35100 35102 35107-35108 35110-35111 35113 35115 35117 35120-35121 35123-35124 35126-35127 35129-35132 35134 35140-35142 35148 35150-35152 35154 35159 35162-35166 35172-35174 35177-35180 35182 35184-35185 35188 35216 35218-35219 35225 35227-35228 35232-35234 35236 35240-35241 35243-35246 35248-35250 35256 35264 35266 35332-35333 35335 35344-35346 35350-35352 35360-35362 35376 35378 35381-35384 35386-35387 35392 35394 35397 35399 35409-35411 35413-35417 35419 35425 35427-35429 35431-35434 35436-35438 35440 35457 35460 35462 35472 35474 35476-35478 35480-35481 35483-35484 35500 35504-35505 35584-35586 35592 35841-35842 38959 38970 39045-39046 39049 39051-39052 39056 39058 39064 39066 39088 39424-39426 39432-39433 39435 39437 39439 39442 39457-39459 39465 39467-39468 39470 39474 39553 39555-39556 39558-39560 39562 39564 39566 39585 39587-39588 39590 39592 39596 39598 45532 45534-45535 45541 45543 45549-45554 45556-45557 45559 45789 45813-45815 45820-45821 45852-45854 45867 45872-45874 45876-45877 45879-45880 45882-45883 45886-45887 45890-45891 45893-45897 45899 45904 45910-45911 45914-45915 45917-45919 45928-45930 45937 45939 45945 45947-45948 45952-45954 45956 45958-45960 45962-45963 45965-45967 45969-45971 45973 45980-45981 45983-45985 45987 45989 46000 46002 46004-46005 46007-46008 46010-46014 46016-46018 46020 46023-46024 46026 46029 46032-46034 46048-46049 46106 46111 46119 46124-46125 46127 46133 46135 46137-46142 46152 46154 46156 46158-46159 46163 46166-46168 46170 46173-46175 46178 46183-46185 46187 46196 46201-46203 46206-46207 46209 46217-46219 46228 46230-46231 46233-46234 46236-46237 46240-46242 46244-46245 46247-46249 46251-46253 46255 46257-46258 46264 46266 46268 46274-46277 46279-46280 46282-46283 46289 46294-46295 46298 46300-46302 46304 46309 46324-46325 46327 46333 46337-46339 46348 46350-46353 46355-46357 46359 46361-46365 46370-46371 46373-46375 46380-46382 46385 46387 46390-46393 46396 46404-46405 46409 46411 46413-46415 46421 46425-46428 46433-46434 46436 46439 46444 46449-46450 46465-46468 46470-46471 46478-46479 46482-46483 46486-46487 46491-46494 46501 46503-46504 46509 46512-46513 46594-46598 46600 46602 47364 47366-47367 47369 47372-47373 47376-47378 47384https://cdsarc.cds.unistra.fr/viz-bin/moc/J/MNRAS/500/859?format=asciidefaultJ/MNRAS/500/859/desridgePositions of the points defining the discretization of the ridgerecnoRecord number assigned by the VizieR team. Should Not be used for identification.meta.recordintRAJ2000[] Right Ascension (J2000.0)degpos.eq.ra;meta.mainindexedDEJ2000Declination (J2000.0)degpos.eq.dec;meta.mainindexed