Gérard MassonnatDownload PDFPatent Trials and Appeals BoardNov 20, 20202020003492 (P.T.A.B. Nov. 20, 2020) Copy Citation UNITED STATES PATENT AND TRADEMARK OFFICE UNITED STATES DEPARTMENT OF COMMERCE United States Patent and Trademark Office Address: COMMISSIONER FOR PATENTS P.O. Box 1450 Alexandria, Virginia 22313-1450 www.uspto.gov APPLICATION NO. FILING DATE FIRST NAMED INVENTOR ATTORNEY DOCKET NO. CONFIRMATION NO. 14/388,546 09/26/2014 Gérard Massonnat 4229.99WOUS01 1007 24113 7590 11/20/2020 PATTERSON THUENTE PEDERSEN, P.A. 80 SOUTH 8TH STREET 4800 IDS CENTER MINNEAPOLIS, MN 55402-2100 EXAMINER BROCK, ROBERT S ART UNIT PAPER NUMBER 2128 NOTIFICATION DATE DELIVERY MODE 11/20/2020 ELECTRONIC Please find below and/or attached an Office communication concerning this application or proceeding. The time period for reply, if any, is set in the attached communication. Notice of the Office communication was sent electronically on above-indicated "Notification Date" to the following e-mail address(es): efsuspto@ptslaw.com johnson@ptslaw.com PTOL-90A (Rev. 04/07) UNITED STATES PATENT AND TRADEMARK OFFICE ____________ BEFORE THE PATENT TRIAL AND APPEAL BOARD ____________ Ex parte GERARD MASSONNAT ____________ Appeal 2020-003492 Application 14/388,546 Technology Center 2100 ____________ Before CAROLYN D. THOMAS, JUSTIN BUSCH, and PHILLIP A. BENNETT, Administrative Patent Judges. THOMAS, Administrative Patent Judge. DECISION ON APPEAL Pursuant to 35 U.S.C. § 134(a), Appellant1 appeals from the Examiner’s decision to reject claims 13–20 and 22–24. Claims 1–12 and 21 are canceled. See Claims Appendix. We have jurisdiction over the appeal under 35 U.S.C. § 6(b). A telephonic Oral Hearing was held on November 5, 2020. We AFFIRM. 1 We use the word “Appellant” to refer to “applicant” as defined in 37 C.F.R. § 1.42. Appellant identifies the real party in interest as Total SA. Appeal Br. 2. Appeal 2020-003492 Application 14/388,546 2 The present invention relates generally to simulating modifications to the mineralogical composition of soil. See Abstract. Claim 13 is illustrative: 13. A method, realized by computer, for simulating modifications to mineralogical compositions of a soil, comprising: /a/ receiving a geological model for said soil, wherein the model comprises at least one local mineralogical composition parameter based on local coordinates in this model; /b/ simulating a stochastic movement of a particle in the geological model, said particle having coordinates in said model and having an aggressiveness parameter, the aggressiveness parameter of the particle is function of its ionic composition; /c/ modifying the at least one local mineralogical composition parameter while taking into account at least: the coordinates of the particle in said model, the aggressiveness of the particle, and the local mineralogical composition parameter; /d/ modifying the aggressiveness of the particle while taking into account at least the modification of the local mineralogical composition of step /c/; and /e/ when an end condition is satisfied, supplying the local mineralogical composition parameter, otherwise repeating steps /b/, /c/, /d/ and /e/; /f/ determining the ability of the soil to trap hydrocarbons based on steps /b/, /c/, /d/ and /e/ wherein the aggressiveness parameter comprises a plurality of components, each aggressiveness component being associated with a capacity of the particle to dissolve or precipitate a certain type of mineral in the presence of a mineralogical composition; wherein the modification of the mineralogical composition is configured by a parameter selected from among: a maximum/minimum porosity value of the model, a maximum/minimum conduit diameter value. Appellant appeals the following rejection: Claims 13–20 and 22–24 are rejected under 35 U.S.C. § 103(a) as Appeal 2020-003492 Application 14/388,546 3 being unpatentable over Qinjun Kang et al., “Lattice Boltzmann Method for Reacting Flows in Porous Media,”Adv. Appl. Math. Mech., vol. 2 no. 5, 545–563 (Oct. 2010), Syed A. Ali et al., “Diagenesis and Reservoir Quality,” Oilfield Review, vol. 22 no. 2, 14–27 (Summer 2010), and Hurley (US 2011/0004447 A1, published Jan. 6, 2011). We review the appealed rejections for error based upon the issues identified by Appellant, and in light of the arguments and evidence produced thereon. Ex parte Frye, 94 USPQ2d 1072, 1075 (BPAI 2010) (precedential). ANALYSIS We refer to, rely on, and adopt the Examiner’s findings and conclusions set forth in the Answer. Our discussions here will be limited to the following points of emphasis. In the Appeal Brief, Appellant makes numerous arguments, some of which, as shown below, hinge on claim construction. The following headings outline our grouping of the key aspects of Appellant’s arguments: No reason to combine arguments Appellant contends that “Kang does not provide a geological model of the soil, so a [person having ordinary skill in the art,] PHOSITA[,] would have no reason to combine the teachings of Kang with Hurley.” Appeal Br. 22; see also Reply Br. 2. The Examiner finds that “the prior art disclosures are analogous art and that it is reasonably expected that a PHOSITA would have had reason to combine the teachings as proposed.” Ans. 5. The Examiner further finds that “Appellant has not particularly pointed out the distinction between the claimed ‘geological model of said soil’ (see claim 13) and the model which Appeal 2020-003492 Application 14/388,546 4 is indicated by the citations of the Kang disclosure.” Id. at 6. We agree with the Examiner. Specifically, as noted by the Examiner, “Appellant’s specification does not provide for a particular definition of ‘geological model for said soil . . . [rather] [a]ccording to the language in claim 13, ‘the model comprises at least one local mineralogical composition parameter based on local coordinates in this model.’” Ans. 7; see also claim 13. Similarly, the Examiner finds that “Kang discloses a lattice Boltzman model having cells/nodes . . . having coordinates.” Id. For example, as highlighted by the Examiner, Kang discloses equations where “x” is a spatial coordinate. See Kang 546, eq. 2.1; 550, eq. 3.2. Appellant fails to persuasively distinguish Kang’s equations which depict spatial coordinates from the claimed coordinates of the particles. As such, we find unavailing Appellant contention that “[t]he cited portion of Kang fails to propose accounting for the coordinates of the particles, instead merely suggesting taking into account the presence of an object” (Appeal Br. 29), given the aforementioned disclosures of Hurley, i.e., “The lattice Boltzmann method (LBM) . . . a powerful numerical tool for simulating complex fluid flows and modeling physics in fluids in the past two decades. . . . In this article, we review recent developments in LBM for reacting flows in porous media.” See Kang 546. The Examiner further finds, and we agree, “Kang discloses the requisite elements comprising the model, i.e., Kang discloses a ‘model’ of ‘soil’ as reasonably interpreted according to the claim language in view of Appellant’s specification.” Ans. 9. For example, Kang teaches analyzing Appeal 2020-003492 Application 14/388,546 5 “porous media” which includes soil. See Kang p. 554 (i.e., “limestone rock,” “calcite, dolomite and gypsum,” and “mineral deposition”). As such, Appellant fails to persuasively distinguish Kang’s disclosed lattice Boltzman model and the corresponding equations from the claimed “geological model for said soil . . . based on coordinates.” As a result, we find unavailing Appellant’s arguments that a person having ordinary skill in the art would have no reason to combine the teachings of Kang with Hurley, given Kang’s aforementioned teachings. Non-Analogous Art arguments In an attempt to argue that Hurley is non-analogous art, Appellant makes the following arguments: Appellant contends that “Hurley is directed to [the] characterization of an abstract and stable . . . 3D sample of porous media, and PHOSITA would have no reason to consider Hurley during an attempt to simulate modifications to mineralogical compositions of a soil.” Appeal Br. 22 (emphasis added); see also id. at 25. Appellant further contends that “[i]n Hurley there is no teaching about variable characteristics of the sample, or the interaction between different elements of the sample.” Id. at 23. Appellant also contends that “Hurley’s aim is to create 3D models of very small sample. . . . In contrast, the present invention contemplates temporal modeling of a geological section spanning across hundreds of meters. . . . Thus, the teachings in Hurley would not have logically commended themselves to an inventor’s attention in considering the problem of creating a geological model.” Id. at 24. In essence, Appellant only present arguments regarding the second criteria, i.e., whether the reference is reasonably pertinent to the particular Appeal 2020-003492 Application 14/388,546 6 problem with which the inventor is involved, when arguing non-analogous art. However, this second criteria is only necessary if the first criteria fails, i.e., “whether the art is from the same field of endeavor, regardless of the problem addressed.” See In re Clay, 966 F.2d 656, 658–659 (Fed. Cir. 1992) (citing Panduit Corp. v. Dennison Mfg. Co., 810 F.2d 1561, 1568 n.9 (Fed. Cir. 1987)). In the Appeal Brief, Appellant does not explicitly address whether Hurley is from the same field of endeavor as the present invention. In contrast, the Examiner finds that “the Hurley disclosure is from the same field of endeavor as the claimed invention, i.e., “the Hurley disclosure is directed to characterizing sample of ‘porous media’ including those from ‘geological formation’ . . . in the field of ‘geological modeling.’” Ans. 11, citations omitted. This is consistent with Appellant’s “FIELD OF THE INVENTION” section which states – “The present invention relates to the field of geological modeling.” See Spec. 1:12–14. As a result, we find unavailing Appellant’s contention that Hurley is non-analogous art given the Examiner’s unrebutted determination that Hurley is from the same field of endeavor as Appellant’s invention, which is supported by the record. Fails to teach Minimum/Maximum Porosity Value arguments Appellant contends that “Hurley does not disclose [‘a minimum/maximum porosity value of the model’] because Hurley’s use of ‘variance’ is solely in the context of statistical analysis of sub-sample volumes to identify an REV. . . . This ‘variance’ has no correspondence with a maximum/minimum porosity value of the model.” Appeal Br. 26. In response, the Examiner finds, and we agree, Hurley discloses “a maximum/minimum (e.g. plus or minus 5%) parameter value (where Appeal 2020-003492 Application 14/388,546 7 parameter may be porosity) may be used to determine an REV.” Ans. 23; see also Hurley ¶ 33. For example, Hurley discloses “identifying the sub- sample volume as an REV if the variance is within verified limits, for example, plus or minus 5% of the mean value of the determined parameters for all sub-sample volumes of the MPS simulation.” Hurley ¶ 33 (emphasis added). As such, we find unavailing Appellant’s contention that Hurley does not disclose a minimum/maximum porosity value, given the aforementioned disclosure. Fails to teach Minimum/Maximum Conduit Diameter Value Appellant contends that Hurley “does not even suggest including the feature of a minimum/maximum conduit diameter value.” Appeal Br. 27. We note that, as a matter of claim construction, representative claim 13 does not necessarily require “a maximum/minimum conduit diameter value,” if a maximum/minimum porosity value is used. Rather, claim 13 recites, inter alia, “wherein the modification of the mineralogical composition is configured by a parameter selected from among: a maximum/minimum porosity value of the model, a maximum/minimum conduit diameter value.” See claim 13 (emphasis added). We construe this limitation to require “at least one of” “a maximum/minimum conduit diameter value” and “a maximum/minimum porosity value,” not necessarily both. Under our claim construction, because we have already found that Hurley teaches a minimum/maximum porosity value, it is not necessary that Hurley also teaches “a maximum/minimum conduit diameter value.” Therefore, even if Hurley does not teach “a maximum/minimum conduit diameter value,” as argued by Appellant, Hurley still teaches the argued claim limitation, as properly construed. As such, we find unavailing Appeal 2020-003492 Application 14/388,546 8 Appellant’s contention that Hurley “does not even suggest including the feature of a minimum/maximum conduit diameter value.” Fails to teach an aggressiveness parameter Appellant contends that “the ‘aggressiveness’ in Kang is not a characteristic of a particle . . . Instead, the parameter Qm is defined locally by concentration of types of species in the solute.” Appeal Br. 30 –31. In response, the Examiner finds that Appellant’s Specification states “the aggressiveness of the particles does not depend solely on the particle but also on the environment in which the particle is found’” (Ans. 35), which “indicates that the parameters of the ‘local environment’ which impart ‘aggressiveness’ may constitute aggressiveness parameters of the particle.” Id. at 36; see also Spec. 14–15. In other words, the Examiner highlights that, consistent with Appellant’s Specification, the “aggressiveness of the particle” is not limited to the character of the particle, as argued by Appellant, but also depends on the environment in which the particle is found. With that in mind, we agree with the Examiner that Appellant’s interpretation of the “aggressiveness of the particle” is “narrower than a broadest reasonable interpretation of the claim viewed in light of the [S]pecification” (Ans. 36), given that the aggressiveness does not depend solely on the particle. Therefore, we find unavailing Appellant’s aforementioned argument regarding the “aggressiveness of the particle,” given that the Examiner’s interpretation is consistent with Appellant’s Specification. Accordingly, for at least the reasons noted above, we sustain the Examiner’s rejection of claim 13. Appellant’s arguments regarding the Appeal 2020-003492 Application 14/388,546 9 Examiner’s rejection of independent claims 22–24 rely on the same arguments as for claim 13, and Appellant does not argue separate patentability for the dependent claims. See Generally Appeal Br. We, therefore, also sustain the Examiner’s rejection of claims 14–20 and 22–24. CONCLUSION The Examiner’s rejections of claims 13–20 and 22–24 as being unpatentable under 35 U.S.C. § 103 over Kang, Ali, and Hurley is affirmed. In summary: Claims Rejected 35 U.S.C. § Reference(s)/Basis Affirmed Reversed 13–20, 22–24 103 Kang, Ali, Hurley 13–20, 22–24 No period for taking any subsequent action in connection with this appeal may be extended under 37 C.F.R. § 1.136(a). AFFIRMED Copy with citationCopy as parenthetical citation